Spread out over seven different depths, these caves, chambers and twisting passages provide an immense dungeon for exploration. So immense that I haven’t even considered how I would stock it.
Which is why I’m giving it to you.
This massive dungeon level is yours—released under a free commercial use or personal use license. Fill it up, stock it, throw adventurers at it until the floors are littered with their dead. Then do it again.
Providing a 179-room dungeon map and a one-paragraph description of The Deep Halls, Dyson Logos then invites us to stock it. In “Dreaming Amon-Gorloth,” we explore the dungeon to figure out how to determine its contents using a random method.
Yet within its “convoluted mausoleums” there remains much room for a DM to make these Deep Halls his or her own. Whether stocking randomly or selecting contents according to strict criteria or a combination of both, the following articles may provide further inspiration.
Now we’re ready to roll characters and put them in the order of march.
“The Deep Halls of Amon-Gorloth,” Hand-Drawn Map by Dyson Logos. Follow the image link to Dyson’s blog post to download the high-resolution image in four versions: color and black-and-white, with and without grid lines.
Merging The Deep Halls’ colored layers into a three-level dungeon, we noticed earlier that, because Level 1 is not contiguous, the player party, still 1st-level, is forced to descend to Level 2. One might avoid the problem by grouping the first four colors into Level 1. The dark green level, was 2A, becomes 1C. This adds 44 encounter areas to the first level.
Level
Color
Areas
1st UP
Red
4
1A
Tan
15
1B
Light green
32
1C
Dark green
44
Sub-total Level 1:
95
2A
Blue-green
48
2B
Blue
16
Sub-total Level 2:
64
3
Purple
20
Sub-total Level 3:
20
It is perforce less deadly. Still, using the default treasure sequence, The “Shallow” Halls’ Level 1 has a Deadly Dungeon Ratio of 1.24-to-1.
Experience Stocked
Applying the percentages from the Flying Dungeon Stocking Table to 95 encounter areas, Level 1 looks like this.
Percent of 95
No. of Areas
Monsters and Treasures
10%
9.5
Monsters, double treasures
16%
15.2
Monsters, single treasure
5%
4.75
Treasure (half treasure)
Room monsters: 2045 XP Wandering monsters: 790 XP Treasures: 5,234 XP Total: 8,069 XP Deadly Dungeon Ratio: 8,069:6,513 = 12:10
Treasure Sequences
Taking again the treasure sequences, only minor adjustments need be made to accommodate the extra rooms. In most cases the adjustment is a reduction in the XP for gold awards. Note that, because we have nearly twice as many encounter areas, the wealth characters acquire is likewise increased.
Deadly Dungeon Ratio 1:1
For the more harrowing 1:1 ratio, reduce to the standard award one XP for each gold piece. The ratio is slightly higher.
2-1-½^1-0-0{12:10}[1,345 XP, 872 g.p., 1]
Sparse
To reach a Deadly Dungeon Ratio of 2:1 but still keep wealth down, instead of four, award two XP for each g.p.
2-1-½(2)^1-0-0{2:1}[2,217 XP, 872 g.p., 1]
Shard (Between Thrilling and Sparse)
For the middle ground between too-rich and sparse treasure, reduce this sequence, which I call Shard for a reason unknown to me, from two to one XP per g.p.
4-2-1^1-1-0{2:1}[2,217 XP, 1,745 g.p., 3]
Light “Haul”
Likewise, with the Light “Haul” sequence, reduce XP per g.p. to one for one.
5-2-1^1-1-0{22:10}[2,444 XP, 1,971 g.p., 3]
Thrilling
This sequence, already at one for one XP for gold, at 95 encounter areas approaches a Deadly Dungeon Ratio of 4:1.
9-4-1^1-1-0{38:10}[4,074 XP, 3,601 g.p., 5]
Take away my badge, but at such a high ratio, I suspect thrilling becomes boring. I recommend to the DM who chose this sequence for the three-color Deep Halls to go with the Light “Haul” above for much the same results between dungeon configurations.
In this photo, all characters and treasures are on The “Shallow” Halls’ Level 1, which stretches across the map.
Earlier, we presaged failure for an expedition into The Deep Halls based on calculations of stocked experience points. Simply, there aren’t enough XP on Level 1 for even three characters to overcome the challenges in The Halls’ deeper depths.
We went on to calculate how much extra treasure we should add to Level 1 encounters to enable a clever party to gain an experience level before descending the stairs. A DM might balk at adding extra treasure. Many balk at adding so much.
A DM might balk at adding extra treasure. Many balk at adding so much.
Even my “Monty Haul” sensibilities are challenged by the results. To reach a deadliness ratio of 2:1, the total gold.jpgece value of treasures stocked on Level 1 comes to 11,368. Expecting a clever party to recover two-thirds of that, by the time they gain the 2nd level of experience each character will have acquired 2,500 g.p.
It isn’t so much the wealth as what the characters might spend it on that poses a problem. Assuming they invest it to ensure the success of further explorations, the obvious acquisitions are hirelings and spell scrolls. By the time they descend to Level 2, the party, as a whole, can afford three dozen of each. At the head of such an entourage with a satchel spilling scrolls, the party, now 2nd level, far outmatches the dreaming priests and the dungeon loses its luster—“no challenge, no thrill…” (Holmes, 22).
A method, not uncommon in this century, to resolve the dilemma is to award two or more XP per g.p. Here I propose a few ways we might use more XP in lieu of more treasures.
Again, we are treating The Deep Halls as a closed dungeon campaign. The problem, too few XP on a level, does not exist in an open campaign, in which the party is not bound to the multi-level dungeon for all their experience.
In this article, I spare you the math.1 To some degree I spare myself the math as well; I made an electronic spreadsheet. Now I compute the deadliness ratio using combinations of the various treasure sequences and party size adjustment schemes using “Amon-Gorloth’s Twisted and Nightmarish Deadly Dungeon Calculator.” The machine uses the more accurate 51 encounter areas (instead of 50) and rounds fractions, in most cases, up from the half.
A treasure sequence consists of the number of rolls on the Monster & Treasure Assortments’ treasure tables for double, single, and half treasures to determine the amount of treasure in an encounter area. (See also “Flying Dungeon Stocking Table by the Bluebook.”)
Each proposal below is comprised of an expanded treasure sequence, which includes a party size adjustment method, and is accompanied by the average earned XP and wealth (in g.p.) of a single character upon reaching 2nd experience level and the number of magic items the party as a whole recovers.
Expanded Treasure Sequence {Deadly Dungeon Ratio} [Per Character XP, per character g.p., Magic Items per Party]
The expanded form shows the treasure sequence for the base party size (in our case three) with the XP award for each gold piece in parentheses, followed by a caret (“^”) and the party size adjustment sequence and, optionally, the deadliness ratio (hereafter called the “Deadly Dungeon Ratio”) in braces. In the discussion below, I bracket the average experience and wealth per character with the number of magic items acquired by the whole party. This bracketed information pertains to the base party size.
Number of Rolls for Double-Single-Half Treasures(XP per g.p.)^Adjustment for Double-Single-Half Treasure Rolls(XP per g.p. adjustment){Deadly Dungeon Ratio}[XP per character, g.p. per character, number of magic items per party]
The default treasure sequence, awarding 1 XP per g.p., adjusted by one roll for double treasures per additional character, falls to two-thirds of a 1:1 ratio; a character earns 723 XP and has 470 g.p., and the party carries one magic item.
Since the XP for gold is one for one and not adjusted, the parenthetical notation may be omitted.
2-1-½^1-0-0{67:100}[723 XP, 470 g.p., 1]
Short form:
2-1-½^1-0-0{67:100}
The short form shows only the treasure sequence, with XP for gold if not one for one, and the party size adjustment method. The Deadly Dungeon Ratio (shown here) is optional.
Unless otherwise stated, the figures for each proposal assume a 2:1 deadliness ratio and a clever party of three, which earns half the XP stocked.
Sparse Treasure
Using the default treasure sequence 2-1-½—derived from instructions in Monster & Treasure Assortments, Level 1’s 51 rooms contain 2,818 g.p.,2 which is, at one for one, a quarter the XP from treasure necessary and 8,700 XP short of the total needed to hit the 2:1 ratio.
2-1-½[723 XP, 470 g.p., 1]
Awarding 4 XP for each gold piece brings us neatly to a 2:1 ratio, only 238 XP short, while keeping treasure awards sparse.
2-1-½(4)^1-0-0{2:1}[2,132 XP, 470 g.p., 1]
Adding one roll per additional character to double treasures, larger parties earn somewhat less XP and gold, counted in a few tens per character.
Smaller Parties, Greater Risk, Greater Reward
Because we don’t reduce the number of monsters in an encounter below the given range or the treasure rolls below the default sequence, parties of one or two characters gain much more gold and experience. Such small parties, facing greater risks, earn greater rewards.
The reverse is also true. As discussed in “Adjusting for Party Size,” larger parties have a wider range of special capabilities and more tactical options. The rewards per character decrease as the size goes up.
Deadly Dungeon Ratio 1:1
A DM more skeptical than yours truly about the necessity of overstocking a closed dungeon may target a 1:1 Deadly Dungeon Ratio by awarding 2 XP for each g.p.
2-1-½(2)^1-0-0{1:1}[1,193 XP, 470 g.p., 1]
In this case, the difference in XP and wealth per character as the party size increases varies even less.
Between Thrilling and Sparse
In “Adjusting for Party Size,” I used the thrilling sequence as an example. The expanded sequence looks like this:
9-4-1^1-1-0{2:1}[2,191 XP, 1,938 g.p., 3]
We can get a happy medium between the thrilling and default sequence by lowering the treasure and awarding two XP per gold.
4-2-1(2)^1-1-0{2:1}[2,131 XP, 939 g.p., 1]
The average wealth per character is twice as much but not extravagant. This sequence is notable in that the XP and g.p per character remains close to the same with increasing party size. Taking for given that larger parties have an advantage over smaller, clever players might take advantage of this, as there are only benefits to hiring non-player characters. The party of six recovers three magic items.
Light “Haul”
If you want to go a little “Monty Haul,” up the double treasures by one roll from the previous sequence. Note the Deadly Dungeon Ratio is 2.2-to-1.
5-2-1(2)^1-1-0{22:10}[2,375 XP, 1,061 g.p., 2]
The average experience and wealth drops slightly with each additional character, while the number of magic items goes up to three for a party of six.
Previous experience-point calculations are based on a party of three. Larger or smaller parties must earn 2,171 XP—more or less—to advance an experience level.
I lead with a summary. Explanation and math follow. After a look at how a clever party of six makes up for fewer stocked XP per character, I close with examples.
Having been warned of the dungeon’s nature, we are not surprised when our Deep Halls explorations stray into uncertainty. “Twisted and nightmarish” as it is, we are thrilled at the risk.
Add one treasure roll for each double and single treasure.
Do not add rolls to “half” treasures—those without monsters.
For each character fewer than three:
Remove a single monster per encounter.
Do not reduce the number of monsters below the given range.
Remove one treasure roll for each double and single treasure.
Do not reduce treasures below the default sequence: 2-1-½.
Larger Parties
For parties over three, we add single monsters and treasure rolls to double and single treasures.
Monsters
According to Holmes (10), we add a single monster (not a roll) for each additional character. The average XP value for M&T’s Level One monsters is 25. Don’t ask.
(22 room + 8.5 wandering) × 25 XP = 762 additional XP from monsters
Thus, 30.5 additional monsters add 762 XP to the count.
Treasures
Subtracting the monsters XP from the total additional XP necessary, we need 1,409 more XP from treasures, which comes to ten treasure rolls.
2,171 − 762 = 1,409 additional XP needed from treasures 1,409 ÷ 143 g.p. = 9.85 rolls
Looking again at the pertinent factors of the familiar equation, no matter which treasure sequence we use, adding one roll to each magnitude—double, single, and half treasures, yields 15.5 additional rolls.
(5 areas × t) + (8 areas × t) + (2.5 areas × t) = 15.5t
In other words, since an average of 15.5 areas on Level 1 contain treasures, one more roll for each treasure adds 15.5 rolls to the total.
We want ten more rolls. We could add one to the single and half treasures for 10.5. It’s awkward, though, since the half treasures are not guarded by monsters, and the double treasures, guarded by double monsters, should be more impressive in comparison.
In these uncertain tunnels, I think it not too generous to add one roll each to double and single treasures for 13 additional treasure rolls. At the risk of having my “badge of honor” revoked, I suggest we leave half treasures unadjusted.
Smaller Parties
Adjusting for smaller parties is much the opposite of that for larger parties with minimum limits.
Monsters
Following Holmes’s “roughly equal numbers” advice for balanced encounters (10), we subtract a single monster from the encounter for parties of two and two monsters for lone adventures. Though Holmes stipulates that the number of monsters “should not be reduced below the lowest number shown” in the range.
Treasures
Reduce by one roll per character, for smaller parties, any treasures to which you would add one for larger parties. Do not reduce the number of rolls below the default sequence: 2-1-½.
A Clever Party of Six is Better Equipped Against the Dungeon’s Challenges.
A Clever Party
We see in the example below of a party of six that more adventurers must earn a higher percentage of the stocked XP to advance. Despite the challenge, larger parties have several advantages over smaller.
Wider range of special capabilities: Of the four classes and three races with special capabilities, a party of three draws on, at most, five types: elf with fighting man and magic-user capabilities plus any two of cleric, thief, dwarf, and hobbit. A party of five can draw on all seven types, and six can double up on one or more.
More tactical options: A larger force, properly maneuvered, presents a wider front and blocks wider corridors. It can flank or surround the enemy, enabling more often a thief’s “deadly blow from behind.” Wounded characters can withdraw from melee, while more healthy companions close the breach. And magic-users are better protected.
More players: As additional party members might be non-player characters, a larger party doesn’t necessarily mean more players. But when more brains surround the table, they tend to generate more—and sometimes better—solutions to problems.
Examples
To give us an idea of how these additional treasure rolls effect survivability, let’s look at two examples, for a party of four and a party of six, each using different treasure sequences.
For example sake, we assume a clever party indeed, who defeats all the monsters and finds all the treasures.
Adding XP for monsters and treasures, dividing among six characters, each earns 3,459 XP.
30.5 monsters × 125 = 3,812 XP for monsters 3,812 + 16,945 = 20,757 XP total 20,757 ÷ 6 characters = 3,459 XP each
While a party of three, using the thrilling sequence, earns 4,297 XP each.
1,525 + 11,368 = 12,893 ÷ 3 characters = 4,297
The results show that, using the default treasure sequence, each member of a party of four earns 300 more XP than members of a party of three. While in a party of six, using the thrilling sequence, each member earns 838 fewer XP than if they were only three. Twisted and nightmarish.
“The difference between courageous and foolish is knowledge of risk.”—Adventurer Handbook
Early in our Deep Halls explorations, we were careful and systematic. Lantern overhead, we probed with pole into the advancing pool of light.
It was in making adjustments for experience stocked but unearned that we first diverged from the central hall. The way less certain, we made use then of the notion of a clever party. In brief, the amount of experience stocked in a dungeon level enables a party of average cleverness to be successful, while allowing some room, on one side, for a more clever party to achieve greater success and, on the other side, ample room for failure.
Upcoming explorations take us farther into The Deep Halls’ convoluted caverns. In upcoming articles, we adjust for party size, consider awarding more XP for treasure, and propose solutions for the noncontiguous problem.
Having determined the deadliness of The Deep Halls Level 1 and adjusted to a ratio of 2:1, stocked XP to that necessary for a party of three to gain 2nd level, we now consider it fixed. That is, regardless of further adjustments, we do not recalculate the deadliness ratio. This because each adjustment increases uncertainty, and with increasing uncertainty, the meaning of a “deadliness ratio,” already tentative, is drained. Therefore, where we must consider earned XP, we assume the raw value without multiplying by the ratio.
Furthermore, though Levels 2 and 3 have differing numbers of rooms, each inhabited by stronger monsters and more valuable treasures, we leave the math for deeper levels undone. Instead, we apply the treasure sequence that enables success on Level 1. Leaving open the question of survivability, we descend into The Deep Halls with the thrill of risking our lives.
The deadliness ratio serves as a warning. Knowledgeable of the risk, we dare to enter, if acceptable, or, if not, chose adventure elsewhere without questioning our courage.
Having decided the endeavor is not foolhardy, we delve deeper, keeping in mind the clever party. It is by ability that players must overcome the challenges of this “twisted and nightmarish” dungeon. Where further adjustments seem to invalidate the deadliness ratio, we examine how the clever party compensates.
Reading Map
Let’s hire a light bearer and give him the ten-foot pole. From here on: weapons in hand.
Problem: Whereas, a party of three 1st-level adventurers needs 6,513 XP to advance a level, the maximum they might extract from The Deep Halls Level 1 is 4,277 XP.
Solution: Add more treasure.
Reading Map
While probing ahead with the ten-foot pole, do not be alarmed by any clinking noise.
Exploring Level 1, our clever party of three should earn 6,513 XP. Of that, 1,525 come from monsters. The balance of the necessary XP must come from treasure.
6,513 − 1,525 = 4,988 XP from treasure
Previously, we found that the average value for a roll on the M&T Level One treasure table is 143 g.p. As a “single” treasure on the Flying Dungeon Stocking Table, one roll is not enough to achieve a 1:1 ratio, experience stocked to that necessary.
To find out how much treasure is needed per single treasure, we reverse the equation, substituting t′ for one roll on the treasure table. Again, I add parentheses around each treasure denomination, unnecessary in mathematical notation, for the sake of readability.
(5 areas × 2t′) + (8 areas × t′) + (2.5 areas × ½t′) = 4,988 g.p. 19.25t′ = 4,988 g.p. t′ = 4,988 ÷ 19.25 t′ = 259 g.p. (dropping the less precious metals)
So, to get a single treasure worth 259 g.p., we need to roll 1.81 times on the treasure table.
259 g.p. ÷ 143 g.p. = 1.81 rolls
If we round up to two rolls on the table for a single treasure, we roll four times for a double, and only once for a half treasure.
Where t equals 143 g.p., (5 areas × 4t) + (8 areas × 2t) + (2.5 areas × t) = 38.5t 38.5t = 5,505 g.p.
Now our party of three earns a total of 7,030 XP or 2,343 each.
1,525 + 5,505 = 7,030 XP ÷ 3 characters = 2,343 XP per character
Everyone, save the magic-user and any elves, advance one experience level before proceeding downstairs with some confidence.
Adjustments
“We should consider that some monsters prove too tough and some treasures go undiscovered. Further, attrition extracts earned experience from the pool.”—from “One Deadly Dungeon”
We aren’t done yet. Remember the clever party. It is a clever party indeed which defeats all the monsters in the dungeon and finds all the treasures. Furthermore, if we stock only just enough experience, then the DM may be tempted to fudge combat rolls and to hint and cajole less clever players into searching where they would have gone on to the opposite door.
Instead of treasures, it’s the clues to the treasures, but it’s the same “give away show” the editor warned us about. Players learn to look for the DM’s cues and
“seldom become truly able, often losing interest in the game because there is no challenge, no thrill of ‘risking your life.’” (Holmes, 22)
Too-tough and Undiscovered
By how much should we pad the ratio to account for too-tough monsters and undiscovered treasure? I’ve no idea how to calculate it. But “a clever party” provides a different approach.
Using the rule of thirds, if “a clever party indeed” finds all the treasure, then “a clever party” finds two-thirds of it, while “a less clever party” finds only one-third.
In other words, where the clever party is successful, the less clever party fails, and the clever party indeed clears the dungeon and carries the dagger +1 hidden in the spider’s abdomen back to Portown.
So, by multiplying stocked XP by 1.5, we enable success for the clever party, while allowing room for the clever party indeed to be more successful. Needing two-thirds of stocked XP ensures the game doesn’t become the give away show.
Attrition
Another consideration, as important, is attrition. Slain player characters take earned experience with them beyond the veil. Again, the factors involved are beyond calculation. Let’s apply the rule of thirds one more time.
Twice The Rule of Thirds
On the rule’s first application, the clever party needed to find two-thirds of the treasure. A second application reduces that number by one-third again. Now the clever party needs 44% of stocked XP to advance a level.
2⁄3 × 2⁄3 = 4⁄9 or 44%
By the equation below, a clever party of three finds 44% of 14,803 XP, which is 6,513 or 2,171 XP each.
Where s is the number of stocked XP, 44% × s = 6,513 XP 44% 44% s = 14,803 (rounded up)
Rolls per Treasure or Treasure Sequence
So, we have to recalculate the number of treasure rolls based on 14,803 as the target for stocked XP. We remove the XP from monsters, which doesn’t change,1 and recalculate t′.
14,803 − 1,525 = 13,278 XP needed from treasure (5 areas × 2t′) + (8 areas × t′) + (2.5 areas × ½t′) = 13,278 g.p. 19.25t′ = 13,278 g.p. t′ = 13,278 ÷ 19.25 t′ = 689 g.p.
To get 689 gold, we roll 4.81 times on the treasure table for a single treasure.
689 ÷ 143 = 4.81 rolls
Rounding up to five rolls for a single treasure, a half treasure would be 2.5 rolls. When we round 2.5 to three, a Fibonacci sequence appears ahead in the shadowy limit of the lantern’s glow. Let’s look at that in a moment.
Preliminary Sequence: 10-5-2
With a single treasure of five rolls, we have before us a double treasure worth ten rolls.2 If we round down half of five to two rolls for a half treasure, we have a treasure sequence3 of 10-5-2, which shoots 307 g.p. over the mark.
It falls just short of the mark, but it puts the party within “a 10 foot circle of protection”—to use a Holmesism. Let’s call this our base sequence.
Fibonacci Sequence: 8-5-3
By adjusting the number of rolls for each of three magnitudes of treasure—double, single, half—many variations are possible. As an example, let’s have a closer look at the Fibonacci sequence.
We fall 766 short of the target for XP from treasures. Considering the target XP, including monsters, of 14,803, we’re looking at a 5% difference—I’m guessing, well within a margin of error.
A Party of Three Discovers Treasures in The Deep Halls of Amon-Gorloth. Map by Dyson Logos.
Deadliness Ratio
Using the base sequence above, we come to a stocked-XP to necessary-XP ratio of 23:10.
13,227 + 1,525 = 14,752 stocked XP to 6,513 necessary 14,752:6,513 or 227:100 or, rounding further, 23:10
Lest players be too comfortable with all the padding in the dungeon, we may preserve some “thrill of ‘risking your life’” by rounding down the ratio to an even two times the necessary XP.
6,513 × 2 = 13,026 stocked XP 13,026 − 1,525 = 11,501 XP from treasure
Recalculating t′:
(5 areas × 2t′) + (8 areas × t′) + (2.5 areas × ½t′) = 11,501 g.p. 19.25t′ = 11,501 g.p. t′ = 11,501 ÷ 19.25 t′ = 597 g.p. 597 ÷ 143 = 4.17 rolls for a single treasure
Thrilling Sequence: 9-4-1
Plugging in a treasure sequence of 9-4-1, we’re only 133 gold short, which is a stocked-to-necessary XP ratio of 198:100 or as close to 2:1 as makes no difference.
11,368 + 1,525 = 12,893 XP 12,893:6,513 = 198:100 or rounding to 2:1
We could have saved some calculation by adjusting to 50% from 66% on the second application of the rule of thirds. Now we know, though, that the difference between 44% and 50% is near 2,000 XP.
12,893 − 14,803 = -1,910 XP
Our clever party, earning 44% of stocked experience, may struggle.
12,893 × 44% = 5672 ÷ 3 = 1,890 XP each
Only fighting men with a high Strength score (10% prime requisite bonus) advance an experience level along with clerics and thieves.
Treasure-to-Monster Ratio
With a 2:1 stocked-to-necessary XP ratio, our 9-4-1 sequence yields a treasure-to-monster ratio of 75 to 10.
11,368:1,525 = 745:100 or rounding to 75:10
This is almost two times Quasqueton’s ratio and three times the ratio (25:10) calculated using the simple treasure sequence, 2-1-½, from the Flying Dungeon Stocking Table.
“Monty Haul”
Jim Ward is a legend in the role-playing game industry. His design credits include Metamorphosis Alpha (1976), Gods, Demi-Gods & Heroes (1976), and Greyhawk Adventures (1988). Ward learned to play D&D at Gary Gygax’s table, exploring the co-creator’s Greyhawk city and dungeon.
Ward describes, in “The Origin of Monty Haul,” his first experience as a Dungeon Master, running the group gathered at the Gygax home through his own creation. On the dungeon’s first level, the low-level adventurers find an ioun stone and “special sashes that give the wearer martial arts powers,” with which they easily defeat the level’s biggest challenge—three bugbears. Afterward, Ward writes:
“Gary critiqued [the dungeon] by calling me a PRICE IS RIGHT Monty Haul style DM. I gave out too much treasure for the effort.”
With a treasure-to-monster ratio between 7- and 8-to-1, we may, without unreason, expect similar critique.
Proceeding in this “Monty Haul style,” we should wear the term, as Ward does, “as a badge of honor.”
The lantern wanes again, and we’re out of oil. While we make our way back to the entrance, we’ll talk about awarding more experience for gold and look at adjusting for party size and the noncontiguous problem.
Notes
1 In these Deep Halls, we don’t up the strength of monsters to compensate for increased treasures, as Holmes advises. For extracting XP via more slain characters defeats our purpose. If we did increase monster strength, I expect The Deep Halls, though rich in rewards, would become known as a “killer” dungeon.
2 We might think ten rolls is a lot just to get a treasure. Consider, though, that a special or selected monster (as are the double treasures monsters) in any dungeon likely has a lair-type treasure. Take orcs, for example. To determine Treasure Type D, we make at least six rolls—if the orcs have already been cleaned out—and up to a maximum—if the orcs have been lucky—of 15 dice rolls. Then we must multiply by the fraction of the lair’s inhabitants.
3 What I call a “sequence” here is properly a ratio. I use the former to avoid confusion; we have already ratios for deadliness and treasure-to-monster. Further, where a ratio uses colons between terms and a sequence uses commas, I use dashes, again for clarity.
Before we go on to remedy the dearth of experience points stocked in The Deep Halls, I want to check our work against a Holmes-era published module.
In “One Deadly Dungeon,” we use the probabilities for monsters and treasures on the Flying Dungeon Stocking Table to calculate how much experience might be earned in The Deep Halls Level 1. In 51 encounter areas, we count 4,277 XP from treasures and monsters, including the wandering type.
On his D&D Hotspot, Dan “Delta” Collins treats Dungeon Module B1 In Search of the Unknown with similar scrutiny. In the two-level complex called the Caverns of Quasqueton, Dan counts 4,264 stocked XP in 56 encounter areas. He omits wandering monsters.
Dungeon Module B1 In Search of the Unknown by Mike Carr (TSR Games, 1979) replaced Sets One of Monster & Treasure Assortment and Dungeon Geomorphs in later printings of the Basic D&D boxed set.
So as not to compare daggers to broadswords, we remove wandering monsters (425 XP) from The Deep Halls—3,852 XP.
Comparing Experience Points per Encounter Area
Dungeon
Total XP
No. of Areas
XP per Area
Quasqueton
4,264
56 areas
76.14
The Deep Halls
3,852
51 areas
75.53
Rounding brings the XP per area to the same. This should not be surprising. I derived the Flying Table from guidelines given in Holmes Basic with the two earlier supplements B1 replaced. The correspondence only suggests that, one, module designer Mike Carr used the same guidelines, and two, at least regarding monsters and treasures, the Flying Dungeon Stocking Table hits the mark.
While we’re poking around in Carr’s Quasqueton, let’s look at how the total XP is distributed between treasures and monsters.
Comparing Treasure-to-Monster Ratio
Dungeon
XP from Treasure
XP from Monsters
Ratio
Quasqueton
3,400
864
39:10
The Deep Halls
2,752
1,100
25:10
The same amount of XP is delivered in a different balance. More monsters dwell in The Deep Halls. Quasqueton contains more wealth. There is room yet in our dungeon for at least half again the treasures.
“…if the party were second level, or the first level monsters were encountered on the second level of the dungeon, the number of wandering monsters encountered should be doubled. In a like manner, the number of monsters should be tripled for third level adventurers or in the third level of the dungeon if the monsters appearing are first level.” (Holmes, 10)
Other than a hint in the wandering monster table, with more and more powerful monsters found on levels two and three, this allusion to the increasing danger in deeper levels is as close as Holmes1 gets to a standard conceit of old-school dungeons: the strength of the average monster encounter on a given dungeon level matches that of a player party of the same experience level.
That accepted, a dungeon’s deadliness might be expressed as a ratio of the number of experience points in stocked monsters and treasures a given level contains versus the amount necessary for an adventuring party to gain an experience level.
A party of 1st-level characters, for example, exploring the first level of the dungeon, should earn enough experience to gain a level before descending to the second level. For, while the adventurers still have a fighting chance, the dangers below are more likely to overwhelm them.
Scratched with an iron spike on the inside of a neophyte adventurer’s shield is the maxim, “Level up before level down.”
Closed Dungeon
I assume here a “closed” dungeon. That is, one which must be explored without delving elsewhere. Whether due to time constraint or DM fiat, the only experience to be gained is in this dungeon.
An even 1:1 ratio—experience stocked to that necessary—may not be enough to approach a minimum level of survivability. We should consider that some monsters prove too tough and some treasures go undiscovered. Further, attrition extracts earned experience from the pool.
I am not one to scrutinize the numbers. But the dungeon’s limited size prompts me to further examination. I conclude below that any foray into The Deep Halls of Amon-Gorloth is doomed to failure. This is how I figure.
Reading Map
This is another longish bit. The math is no more complicated than simple probabilities and basic algebra,2 but following each step requires tenacity on the part of the author as well as the reader. I try to move quickly through the calculations and, at the same time, remain coherent.
If you are able to follow the text—and do, then we are exploring The Deep Halls together. Suggested equipment: lantern and ten-foot pole…
As an initial measure to ensure some modicum of survivability, I previously merged The Deep Halls’ seven levels into three, thereby increasing the number of encounter areas per level. Counting the areas by color, we get the following numbers, sub-totaled by level.
Level
Color
Areas
1st UP
Red
4
1A
Tan
15
1B
Light green
32
Sub-total Level 1:
51
2A
Dark green
44
2B
Blue-green
48
Sub-total Level 2:
92
3A
Blue
16
3B
Purple
20
Sub-total Level 3:
36
Adventures per Character Level
“As a guideline, it should take a group of players from 6 to 12 adventures before any of their characters are able to gain sufficient experience to attain second level.” (Holmes, 22)
In my experience with both Holmes Basic and B/X, a low-level party, having not unusual luck, can explore about five rooms, before running low on spells and hit points. If by “adventures” the editor intends forays into and out of the dungeon, ten of these would clear the 51 encounter areas on Level 1.
Note that, for the present purpose, we consider only The Deep Halls’ first level. The calculated ratio is specific to that level. It is not applicable to the dungeon’s other levels or to any other dungeon. Though the calculations to derive the ratio could apply.
Experience Necessary to Gain 2nd Level
“The number of wandering monsters appearing should be roughly equal to the strength of the party encountering them. First level adventurers encountering monsters typically found on the first level of a dungeon should be faced with roughly equal numbers, i.e. a party of three would encounter 2-6 orcs, 3-12 giant rats, etc.” (Holmes, 10)
The goal is determine how many experience points to stock on Level 1 so a 1st-level player party might advance one level of experience before going down to the next.
Party Size
Cross-referencing Holmes’s example for balancing encounters with the Monster & Treasure Assortment Set One, we see, on the First Level table, entries for both monsters: “Orcs (2-5)” and “Giant Rats (3-12).”
Averaging the dice rolls for the ranges and dropping halves, a party of three might encounter three 1-HD orcs or seven ½-HD giant rats—a “roughly equal” match for a party of three 1-HD characters.
On M&T’s second level, the party of three, now 6-HD, encounters 3-12 orcs (average 7) or 5-20 giant rats (12). On the third level: 4-24 orcs (14) and 5-30 giant rats (17) versus the party’s 9 HD. Tenuous, but the match holds.
Further examination of the monster tables (not shown) reveals similar correspondence. We conclude that, though the M&T instructions do not say, three is the target number of party members for listed encounters.
Therefore, we use a party of three adventurers to determine a baseline. We can adjust for larger and smaller parties later.
Hereafter, I show the math immediately following the text that refers to it.
Averaging the XP necessary for each class, as a whole the party must earn 2,171 XP per member. (Note that only 4,000 XP are necessary for an elf to advance to 2nd level in the fighting man class.)
For our party of three, Level 1 should be stocked with 6,513 XP to arrive at a ratio of 1:1, stocked-to-necessary XP.
2,171 × 3 = 6,513 XP
Magic-users and elves lag—as usual.
Noncontiguous Levels
We needn’t venture far into The Halls before we have an indication of their depths. Level 1 is not contiguous (nor is any level). A 1st-level party is obliged to descend into dark green sections (level 2A) early in the exploration. We keep it in mind for later consideration. By this though, we are warned: The Deep Halls is one deadly dungeon.
Mean Experience per Encounter
Here we calculate the average XP to be gained per encounter from monsters and from treasures. Considering only Level 1, we round to 50 encounter areas for simplicity.
On the Flying Dungeon Stocking Table, monsters entries should be read as one roll on the M&T monsters table. In addition, let’s assume the “double” treasures (first two entries) are accompanied by double monsters—two rolls on the table. Likewise, single and double treasures on the Flying Table are one and two rolls for treasures.
XP from Monsters
Here, where we calculate the average value for XP from monsters, it is for a roll on the M&T tables, not for a single monster. We see on the Flying Table that monsters inhabit 33% of rooms (17), plus 10% of rooms are double monsters (add 5). So, Level 1 might contain 22 monsters.
The mean XP value of a roll on M&T’s First Level monsters table is 50. Don’t ask me how I know this.
Therefore, our party should receive 1,100 XP from monsters for their efforts.
(17 + 5 encounters areas) × 50 XP per monster roll = 1,100 XP
Wandering Monsters
It’s difficult to estimate how quickly a party explores a dungeon. By the Bluebook, we roll for wandering monsters every third turn. Considering an armored adventurer’s 120-foot move rate (Holmes, 9) and the room density on The Deep Halls map, a clever party (see below) might explore one room every three turns. A rough estimate, but it serves.
Therefore, during the party’s exploration, the DM rolls 51 times for wandering monsters, which appear 8.5 times. At 50 per encounter, that gives us 425 XP from the wandering type, which we add to 1,100 for those static, to arrive at a total value of 1,525 XP from monsters.
51 ÷ 6 = 8.5 × 50 = 425 425 + 1,100 = 1,525
A Clever Party
In calculating the ratio, I use, as a baseline, the notion of a “clever party.” An oft-touted characteristic of an old-school game is that player ability is as or more important than character statistics. New players are taught by those more experienced (whether DM or adventuring companion), and so, they learn to navigate the dungeon and overcome its challenges.
As a group, the players test their ability against the dungeon. More clever players may be more successful, thereby advancing somewhat faster in experience levels, while those less clever must learn or ultimately fail.3
Later, I expand on the notion, adding the concept of player ability in three tiers: less clever, clever, and clever indeed.
By a “clever party,” I mean one which counts among its members at least one experienced player of at least average cleverness.
XP from Treasures
From the Flying Table again, we calculate how many encounter areas are likely to have treasure and how much. Where treasures are found with no monster, I extrapolate half the amount of a roll.
Percent of 50
No. of Areas
Amount of Treasure
10%
5
Double treasures
16%
8
Single treasure
5%
2.5
Treasure (half treasure)
I don’t find in Holmes any notion of rolling dice, when searching, to discover hidden treasure. He gives no explicit rule. In the sample dungeon, treasure is hidden. If characters take the time to search the hiding place (a layer of refuse, Room G, 43) or perform a certain action (cut open a defeated spider, Room J, 44) they discover the treasure automatically.
The total gold.jpgece value of treasures, ignoring magic item entries, from M&T’s Level One treasure table is 14,326. Don’t ask me how I know this, either. This makes the average value for a treasure roll on the 100-entry table equal to 143 gold, 2 silver, and 3 copper pieces. Please do let me know if your count differs.
Now, we can calculate how much treasure exists, according to the probabilities of the Flying Table, on The Deep Halls Level 1. I add parentheses around each treasure magnitude—double, single, half—for readability.
Where t equals one roll on the treasure table or 143 g.p., (5 areas × 2t) + (8 areas × t) + (2.5 areas × ½t) = 19.25t = 2,752 g.p. and change
A Party of Three, Searching for Treasures, Finds Few in The Deep Halls of Amon-Gorloth. Map by Dyson Logos.
The Cause for Concern
Adding XP from monsters and treasures, we get 4,277.
1,525 + 2,752 = 4,277 XP
Therefore, the ratio of stocked XP to that necessary is 4,277:6,513 or 66:100—not near 1:1.
Our party of three, if clever indeed, might find all the treasure on Level 1, but still earn only 4,277 XP.
4,277 XP ÷ 3 characters = 1,425 XP per character
Although a thief advances, fighting men lack one-quarter of the XP for 2nd level. Furthermore, we have yet to account for too-tough monsters, undiscovered treasure, and attrition.
So, we see that any expedition to The Deep Halls of Amon-Gorloth is doomed to failure.
DANGEROUS DUNGEON DO NOT ENTER
We don’t heed the warning, of course. We’re adventurers after all.
I proposed earlier a fun solution to the problem: “to throw treasure at it.” Next, we’ll see how much treasure we need to stuff into The Deep Halls to make it survivable.4
The lantern is dim. Let’s take a break while I refill it.
Notes
1 Zach Howard of the Zenopus Archives compares “The Holmes Manuscript” to the published 1977 edition of Basic D&D. From Zach’s analysis, it’s clear that some text of the published version differs from that intended by Eric Holmes. The section on balancing encounters is an example. In this and following articles, unless stated otherwise, when I refer to “Holmes” I mean the edition, not the editor himself.
2 The math isn’t complicated, but there is plenty of room for error. If you notice a miscalculation, please let me know.
3 The cost of failure in the D&D game is to roll-up new characters and, bolstered by the experience, descend again into the murky depths to face anew the challenges therein lurking. We only fail when we give up.
4 Another solution, of course, is to award more than 1 XP per gold piece. Though the practice is not unheard of these days, the first I learned of it was during the early part of the current era, called the Old-School Renaissance, in the 2000s. Whether multiplying treasure or experience for it, read on, for much the same considerations apply. Grognards belch at both.
Coming, as it does, between the original edition and Advanced D&D, the Basic DUNGEONS & DRAGONS (1977) edition is in many ways curious. Intended to be only an introduction to the game, it lacks much that was already part of the original 1974 edition. Modifiers for high and low ability scores, initiative, variable weapon damage—these aspects, which today we consider “basic” to the game, were missed even by players of the era. “Holmes Basic” was never intended to be played as a stand alone game. Yet we do!
ABOUT THE EDITOR
The editor of this booklet, Dr. J. Eric Holmes, is an associate professor of neurology at the University of Southern California’s School of Medicine. In addition, he is a devoted DUNGEONS & DRAGONS player whose background as a writer eminently qualifies him to prepare a work such as this one.
In addition to authoring a college-level textbook in his own field, Dr. Holmes has also completed two novels in the area of fantasy literature. His versatility is further demonstrated by his valuable work on this volume for Basic DUNGEONS & DRAGONS.
—Basic D&D, 46
Editors, like authors, usually write their own bios. Having written a few, I detect an anomaly in that above. One is generally not so effusive in a bio. Furthermore, “eminently” and “versatility” hint of Gygax. The co-creator praises the Editor.
Be that as it may, Dr. Holmes proves his versatility as well as his value to our hobby year after year. Holmes Basic D&D is in its fifth decade, and we can still examine, interpret, write reams about, debate, house-rule, expand, and play this curious edition of the world’s most fabulous game.
While the Monster & Treasure Assortment gives us the particulars of the dungeon’s inhabitants and their wealth, it and Holmes Basic provide only guidelines on when to roll for them. To stock as we explore The Deep Halls, we need an easy method to determine room contents.
I am fond of Moldvay’s tables for stocking room contents and treasure. Outside of “special monsters to be used,” I depend on those two tables to determine what’s behind the door and what’s hidden under the loose floor stone. They provide quick answers to the immediate questions, while allowing leeway for creativity to intercede.
For The Deep Halls, though, we’re using Holmes Basic. Nothing stops us from using the B/X tables except a curiosity to play the game as we might have done in the late 70s. So, perusing the Bluebook, I put together the text about stocking a dungeon and compiled a single d100 table.
No B/X!
Keeping with the Holmes spirit, in this article I try to avoid any assumptions based on Moldvay’s tables and, indeed, any B/X-isms whatsoever. If you spot one, call me out. Punishment is to be thrown into the Pit behind the Great Stone Skull.
Flying Dungeon Stocking Table
All table entries—“double” and “single” treasures, the various traps, for examples—are derived from Holmes Basic plus supplements Monster & Treasure Assortments and Dungeon Geomorphs. I discuss below, at some length, how I arrived at the entries and their percentages.
You can use the table to generate general random room contents, either while stocking the dungeon before a session or on the fly. Using it in the later case, I call it “flying.”
d100
Result
1-5
Monsters, double treasures (special)
6-10
Monsters, double treasures (selected)
11-18
Monsters, single treasure (selected)
19-26
Monsters, single treasure (random)
27-33
Monsters, no treasure
34-38
Treasure (hidden, trapped; room appears empty)
39
Trap: transports to deeper level
40-43
Trap: scything melee weapon
44-45
Trap: falling block
46-49
Trap: spring-loaded missile
50-54
Trap: trapdoor in floor, pit “relatively shallow”
55-57
Trap: trapdoor in floor, pit 10’ deep
58
Trap: trapdoor in floor, pit 20’ deep
59-78
Interesting variation
79-100
Appears to be empty…
Sources
Bluebook editor Dr. J. Eric Holmes affords us the bulk of his guidance on stocking dungeons in a half dozen paragraphs on pages 22 and 40. In addition, he recommends guidelines in the Monster & Treasure Assortments. He also mentions the Dungeon Geomorphs. We don’t need geomorphs for The Deep Halls, but some guidance therein helps to resolve a dilemma, which we’ll get to shortly.
Reading Map
Though I refrain from minute detail, this article far exceeds the comfortable reading length of the average reader, old school or otherwise. To guide you, the remainder of the article is divided into the following sections:
In the MONSTERS section of the Bluebook, the editor warns:
“Determination of exactly how much treasure any monster has can be a difficult matter.”
He goes on to explain that too little treasure “dampens enthusiasm,” and the PCs don’t live long enough to gain a level. Too much treasure “turns the game into a give away show.”1 The players don’t learn how to play well, and the lack of challenge reduces interest in play.
A note about the notes: As standard practice, I include the context in each footnote, so the reader may comfortably follow the narrative and read the notes afterward, using—if necessary—the superscript numbers for reference.
“Single” and “Double,” “Special” and “Selected”
Under the heading SAMPLE FLOOR PLAN, PART OF FIRST LEVEL, Holmes advises:
“Place a few special items first, then randomly assign treasure and monsters to the other rooms using the selection provided in the game or appropriate tables.” (40)
Turning to the Monster & Treasure Assortments (hereafter M&T), we see reiterated the suggestion to “prepare several special monsters—along with whatever treasure each such monster guards.” M&T continues:
“Thereafter, … move to the list of randomly generated monsters and select which should be in proximity to the specially placed monsters.”
After this selection, random determination from the enclosed tables is the method advised.
Note that each of the three Monster & Treasure Assortment Sets contain identical instructions for stocking dungeons. But we’ll see below a difference between sets in the Dungeon Geomorphs instructions.
In reference to treasures, M&T urges “that the DM selectively place as many treasures as possible, doubling up in some cases.”
The point of the Flying Table is to make a random determination, and frankly, the listed treasures are not terribly exciting. I avoid having to chose between 300 gold pieces and 500 electrum by rolling for it. Maybe I’ll get a Manual of Puissant Skill of Arms.
However, I retain the notions of “special” and “selected” in the flying table—not “as many as possible” though. I group the treasures with like monsters. And—you start to know me—I keep the idea of “doubling up” treasures.
Treasures, Hidden, Trapped
Whether accompanied by a monster or not, treasures should be hidden and trapped. They are often in some container. This is where M&T shines. Three tables, TREASURE IS CONTAINED IN, GUARDED BY, and HIDDEN BY/IN, improve a treasure’s allure.
Exploring a room, we find a large stone jar. Runes are carved around its neck. It is filled with incense. As we approach we can smell it. Further inspection shows it to be only a thin layer of incense, beneath which we discover a cache of gold coins before the runes explode.
How Often Monsters?
“A roll of 1 or 2 [on a d6] indicates some monster is there.” (Holmes, 40)
Here, in the probability of monsters appearing, we arrive at our dilemma. Where Holmes gives 33% (1 or 2 out of 6, above), M&T states: “a dungeon level should have monsters in only 20% or so of the available rooms and chambers.”
I lean toward 33%, because it’s in OD&D, not to mention B/X. But I want to justify it somehow. I found the justification in the Dungeon Geomorphs.
Brief instructions below the ENCOUNTER KEY EXAMPLE in Set One: Basic Dungeons gives “Approximately 25%” as the monster probability.
Adding a different percentage seems only to aggravate the problem. But, while the instructions in Set Three: Lower Dungeons are the same, those in Set Two differ in one respect: In Caves and Caverns, we encounter a monster in half the rooms.
Implied Setting: More Monsters in Caves
A greater monster probability in natural subterranean environments is news to me. It changes, if only slightly, how I imagine D&D’s implied setting.
The average between the differing probabilities, 25 and 50, is 37.5%, which I’ll take as close enough to 33% and align with Holmes.2
So, we are settled on a 33% monster probability. Now, we discuss some details about monsters and treasures before going on to address, briefly, traps, “interesting variations,” and empty rooms.
“Where Amon-Gorloth sleeps and dreams”
Author-cartographer Dyson Logos tells us the dreaming priests adapted The Deep Halls from existing caverns. Built-out dungeon rooms as well as caves, natural and rough-hewn, are depicted on the map.
To adhere strictly to the differing Dungeon Geomorphs instructions, I’m working out two modified tables, one for each environment: 25% monster probability in dungeon levels and 50% in caves and caverns.
“Twisted and nightmarish,” indeed.
Monsters, No Treasures
M&T adds, “about 20% of the monsters should have no treasure whatsoever.” The rationale for broke monsters, according to the supplement, is that players will not know if treasure is present or not. Whereas, if every monster had treasure, they would search until they found it.
By my reading of Holmes, other than jellies, slimes, and puddings, which are placed randomly in halls between rooms, all monsters have treasure. As he is mute on the wealth wandering monsters might carry, we assume none.3
Treasures, No Monsters
While M&T makes a good case for monsters without treasures, the converse is not mentioned. Nowhere in the cited sources do I find explicit instructions to include treasures where there are no monsters.
The only evidence for this necessary phenomenon, not rare in other editions, is general references to “treasure,” not indicating whether a monster is present.
Why Treasures Without Monsters?
A dungeon without a few treasures not guarded by monsters is a dungeon little explored. In such a world, neophyte adventurers are taught the simple maxim: “No monster, no treasure.”
If the room is empty, which “many” are (Holmes, 40), adventurers move to open the opposite door. Why search a room where, at best, you might find a trap? At worst, you’ll find a trap, and while searching, a monster will wander through the door.
The DM, then, loses a valuable information-delivery platform. All those clues—for example, to the origin of the dungeon, the story of its builder, and how to defeat him or her—go unsought and undiscovered.
In spite of the omission, I add to the table a 5% chance for treasures without monsters.
How many Manuals of Puissant Skill of Arms?
If you get a duplicate result of a magic item, M&T gives you license to replace it with a like item, e.g. a potion for a potion. You can roll for it on the appropriate table. For more excitement, you can roll on the Magic Items table (Holmes, 36), or roll first to see if it’s a map (Maps and Magic Categories, 34), as I do. Careful though, rolling on the Magic Items table opens up the possibility to get a more powerful item than M&T intended. Wear your “Monty Haul” badge with pride.
Traps
This is adorable. Holmes on traps:
“Falling into a relatively shallow pit would do damage only on a roll of 5 or 6 (1-6 hit points at most) but will delay the party while they get the trapped character out.”
Apart from explaining damage for more profound pits and admonishing us against “the ‘Zap! You’re dead!’ variety,” Holmes has no further advice on traps.
Dungeon Geomorphs provides the proportion: “For every five [rooms and large spaces] there should be approximately one trap” or 20%.
Geomorphs goes on to give us the idea to transport explorers to lower levels:
“Slanting passages, teleportation areas, slides, and the like should be added sparingly thereafter—one or two such items per level is a fair guideline.”
By way of a series of thought experiments using the geomorphs and mathematical calculations to take into account the implied number of encounter areas per level, I derived 1% as the “sparing” chance for transportation to deeper levels.
The 39 Steps
It was through mysterious coincidence that the entry for transportation to deeper levels falls at 39 on the table.
Maybe the shadowy organization of Hitchcock’s 1935 film is not involved. It cannot be that within the 39% entry is hidden a coded message, planted by an insidious enemy, giving the time and place for a clandestine rendezvous, as in John Buchan’s 1915 novel. Yet, it may be that both are true, for “The 39 Steps” delivers explorers to deeper levels…
In a Set Three example, Dungeon Geomorphs gives us poison spikes at the bottom of a pit trap. It doesn’t describe damage, but one would assume a minimum d6 from a spike (there are six in the pit) in addition to falling damage, plus at least one save vs. Poison—“Zap! You’re Dead!” Let’s save dripping, sharp objects on pit bottoms for a Lower Dungeons campaign.
For more variety in things that go “Zap!” I add spring-loaded missiles and scything melee weapons, which usually guard treasures in M&T.
“Interesting Variations”
Also present, Holmes notes, are “hidden rooms, movable walls, teleportation devices, illusion rooms, dead ends, etc.,” which he calls “interesting variations” (40). Let’s assume the percentage is equal to that of traps.
This is where the creative DM exercises his or her genius: A lever controls an elevator room. Water from a clear pool, when imbibed, increases an ability score. Crystal spheres hang in the air; when one is broken, treasure or a monster falls out. Walking through an archway, the adventurer is teleported to a dragon’s lair—under the monster’s foot! The rest of us tell stories about them, and these interesting variations become legends.
I generally lack this genius. I depend on the legends to dress up my dungeons with such variations. Thankfully, an old school gamer collected many of the best ones into a book of random tables.
The Dungeon Alphabet
Although it was published three decades after Holmes, I have to recommend The Dungeon Alphabet: An A-to-Z Reference for Classic Dungeon Design by Michael Curtis for devising interesting variations. When it doesn’t add something wild and cool, it adds flavor to the dungeon and its culture.
It has controlling levers, teleportation devices, magic pools, mysterious events, and lots more. Use an entry straight from the book or peruse and be inspired to invent your own.
The earliest publication is 2009, but be sure to get the “Expanded Fourth Printing” of 2018—it has a few additional interesting variations.
The remaining 22% on the table goes to empty rooms, keeping in mind that rooms containing treasures without monsters (5%, above) also appear empty… until we turn up some nice treasures!
Notes
1 “…turns the game into a give away show.” I have to think Holmes here alludes directly to Let’s Make a Deal, the television game show originally hosted by Monty Hall, from which the derogatory “Monty Haul” is derived.
2 For more monsters and more treasures on a single table, align with the 37.5% average of the Dungeon Geomorphs instructions by adjusting the table, adding 4% or 5% to the chance to encounter monsters (for a total of 37% or 38% monster probability). To do so, add 1 to the range for each Monsters entry with treasure (for 37%) and 1 to the Treasures only entry (for 38%). Adjust the table down the line, keeping the same chance for Traps and Interesting variations, and remove 4% or 5%, as appropriate, from the chance for an empty room.
3 Because they carry no treasure, wandering monsters only drain the party’s resources. This heightens the tension during exploration. Aware that the passing of time brings danger without reward, clever adventurers don’t doddle.
