Have you ever wanted to know how heavy a
giant is or how much a
giant can pick up? (loud refrain — “Anything
he wants to”) Well, the
little Kobolds at TSR spent many hours
of brain work and reams of
paper-work to come up with an answer. Unfortunately
they didn’t
come up with one answer, they came up with
many answers. (Democracy
at its finest.) None of the Kobolds could
remember how to do
the scientific law about doubling the size
and cubing the mass. So we
couldn’t use that one to help us.
Of all the answers we came up with we used
the one that appeared
most reasonable. We used the formula that
was created by our smartest
Kobold, mainly because none of the rest
of us could understand it!!
Apparently what he did was base the weight
on the increased volume of
the torso. As a giant gets taller his torso
lengthens too.
Einshtein, our smartest Kobold, based
his formula on an average
human male, 5'8” tall with a 38” chest
size, an 18” torso length and
who weighs 180 lbs. Then he figured that
this portion of the body
amounts to 35% of the whole body. Through
diabolical methods he
discovered that a cubic foot of a human
body weighs 47 lbs. Using all
of this information he created a formula
and calculated the following
weights, chest sizes and torso lengths.
Height in Feet |
Weight: Pounds | Weight: Tons (appx.) | Chest size: Inches |
Chest size: Feet | Torso Length: Inches |
Torso Length: Feet |
5'8" | 160 | - | 38" | 3'2" | 18" | 1'6" |
6' | 185 | - | 40" | 3'4" | 19" | 1'7" |
7' | 300 | - | 47" | 3'11" | 22" | 1'10" |
8' | 450 | - | 54" | 4'6" | 25" | 2'1" |
9' | 630 | 1/4 ton | 60" | 5' | 29" | 2'5" |
10' | 875 | 1/4 ton | 67" | 5'7" | 32" | 2'8" |
11' | 1,175 | 1/2 ton | 74" | 6'2" | 35" | 2'11" |
12' | 1,510 | 3/4 ton | 80" | 6'8" | 38" | 3'2" |
13' | 1,930 | 1 ton | 87" | 7'3" | 41" | 3'5" |
14' | 2,240 | 1 1/4 ton | 94" | 7'10" | 45" | - - - |
15' | 2,950 | 1 1/2 ton | 100" | 8'4" | 48 | - - - |
16' | 3,600 | 1 3/4 ton | 107" | 8'10" | 51 | 4'3" |
17' | 4,340 | 2 1/4 ton | 114" | 9'6" | 54 | 4'6" |
18' | 5,120 | 2 1/2 ton | 120" | 10" | 57 | 4'9" |
19' | 6,050 | 3 ton | 127" | 10'7" | 60 | 5' |
20' | 7,010 | 3 1/2 ton | 134" | 11'2" | 64" | 5'4" |
21' | 8,140 | 4 ton | 141" | 11'9" | 67" | 5'7" |
22' | 9,075 | 4 1/2 ton | 148" | 12'4" | 70" | 5'10" |
23' | 10,675 | 5 1/4 ton | 154" | 12'10" | 73" | 6'1" |
24' | 12,130 | 6 ton | 161" | 13'5' | 76" | 6'4" |
25' | 13,700 | 6 3/4 ton | 168" | 14' | 79" | 6'7" |
26' | 15,425 | 7 3/4 ton | 174" | 14'6" | 83" | 6'11" |
27' | 17,275 | 8 1/2 ton | 181" | 15'1" | 86" | 7'2" |
28' | 19,250 | 9 1/2 | 188" | 15'8" | 89" | 7'5" |
29' | 21,400 | 10 3/4 ton | 194" | 16'2" | 92" | 7'8" |
30' | 23,660 | 11 3/4 ton | 201" | 16'9" | 96" | 8' |
An important note: These weights and sizes are based on the proportions
of an average human male. This means that from 6’ to 30’ the
measurements given are proportionally the same as the 5'8” man. The
30’ giant will look exactly like the 5'8” human only taller. These
measurements
then, being based on an average human will give you an
average giant as long as the giant retains the same proportions as
the
human.
The normal human we’ve used has a shoulder length of 18” (the
same as his torso length); this is average. If that human had a shoulder
length of 2 1/2 feet, that would change his weight and chest size.
The
same is true for giants. Not everybody’s giants look the same. Some
are
squat and thick, others broad shouldered and narrow hipped. Unfortunately
the formula only works for the average, proportionally
human-like giants. Those of you with different shaped giants must
make your own compensations. All of the information derived so far
is
based on the assumption that the physical, chemical and biological
make up of the giants are identical to normal human standards. Some
Dungeon Masters might want their giants to have hollow bones or three
hearts, etc. Any change from the human norm may possibly affect the
giants weight.
Over and Under weight giants. Again based on the 5'8’ man his
average weight is 160 lbs. but if he were 130 lbs. he would be 20%
lighter than normal. A 30’ tall giant weighing 20% less than average
would weigh 18,836 lbs. A 5'8” man who weighs 200 lbs. is 25% more
than average. A 30’ tall giant who is 25% heavier than average weighs
29,587 lbs. (almost 15 tons). If you need a lighter or heavier giant
base
it on the 5'8” man. Find the percent of increase or decrease. ie.,
160 to
130 = -20%, 160 to 200 = +25% etc. Multiply the giants normal
weight by the percent and add or subtract the result with the average
weight. (Don’t forget the percents’ decimal point)
The Refined Formula: For those of you who wish to find out the
weight and sizes of a larger giant (perhaps a Talos sized giant) this
is the
formula we used.
First multiply the height of the giant (in inches) by .5588, this reveals
the chest size (circumference) in inches. Then multiply the height
in inches by .2647 this gives the torso length (in inches) of the giant.
Now doesn’t that make a lot of sense?! AHHHHHHHHH . . . .
I hope you have a calculator! !
1. Divide the chest size by 6.28,
2. Square that answer, (multiply it by itself, 2x2 = 4)
3. Multiply that by 3.12,
4. Multiply that by the torso length,
5. Divide that by .35,
6. Divide that by 1728,
7. Multiply that by 47 (lbs. per cubic foot)
The answer is the giant’s weight in pounds.
Example: The 30' giant.
30 | 360" | 360" |
x12" | x.5588 | x.2647 |
360" | 2880 | 2520 |
- | 2880 | 1440 |
- | 1800 | 2160 |
- | 1800 | 720 |
- | 201.1680" chest size | 95.2920" torso langr |
1. 201.16 (chest) divided by 6.28 = 32.0
2. 32.0 times 32.0 = 1024.0
3. 1024. times 3.12 = 3194.88
4. 3194.88 times 95.29 (torso) = 304,440.1
5. 304,440.1 divided by .35 = 869,828.88
6. 869,828.88 divided by 1728 = 503.373
7. 503.373 times 47 = 23,658.539 or (23,660 pounds).
How much can a giant pick up?
We make the assumption that a giant can proportionally pick up as
much as a man can. This means that like our 160 lb. man, who can carry
on his back another 160 lb. man (fireman carry, or 200 yd. man carry
army style) a giant should be able to carry a weight equal to his own
weight on his back.
Now don’t get carried away with the weights an Olympic weight
lifter can pick up. Those weights are balanced, symmetrical and designed
to be picked up. There aren’t too many 50,000 lb. dumbbells lying
around for titans to practice on.
An average giant (like an average man) would be able to:
Carry his full weight on his back.
1) Hold in his arms 3/4 of his weight as easily as an average man could
carry a 100 lb. box of books (ugh); this would be dead weight and
balanceable.
2) Fairly easily pick up in two arms 1/2 his body weight of dead
weight.
3) With difficulty pick up 1/2 his body weight a struggling animal (like
an average man picking up a struggling German Shepard).
4) With mild difficulty pick up 1/4 his body weight a struggling animal
two handed (like a average man picking up a struggling poodle).
5) Fairly easily pick up 1/4 his body weight in one hand of dead
weight, balanced and somewhat symmetrical (large tree limb, pillar,
spherical rock etc.)
Again let me say, this is an average giant and this is roughly what
he can pick up. A 30’ tall titan who has taken weight lifting classes
should be able to “press” 47,300-71,000 lbs. (2-3 times his weight)
if he
had the proper equipment.
Non-flesh Giants
Now then, if you want to know the weight of a non-flesh and
blood monster (of human proportions) only one thing needs to be
changed in the formula. Step 7 is the pounds per cubic foot. For flesh
and blood giants the number 47 is used, but to find the weight of a
stone Golem or a bronze Talos, this number must be changed to reflect
the weight difference of the new body material (stone or bronze). The
table at the end of this article will give the weights per cubic/foot
of
various materials. i.e., Bronze weighs 550 lbs. per cu./ft.
Example: A 60 foot tall Bronze giant named Talos.
60 ft. tall = 720 inches tall.
Chest size, 720” times .5588 = 402.33”
Torso length, 720” times .2647 = 190.58".
The following are the steps for the weight formula;
1. 402.33 divided by 6.28 = 64.06
2. 64.06 times 64.06 = 4104.02
3. 4104.02 times 3.12 = 12,804.54
4. 12,804.54 times 190.58 = 2,440,290.9
5. 2,440,290.9 divided by .35 = 6,972,259.7
6. 6,972,259.7 divided by 1728 = 4,034.87
7. 4,034.87 times 550 (wt. of Bronze cu./ft.) = 2,219,17.85
Roughly 2,220,000 lbs. or 1,110 tons of solid Bronze.
If the insides of the giant are molten metal the weight would possibly
be
less because heat expands metals and the volume is the constant factor
here. Roughly then, he could weigh 1,000 tons.
Giant Footsteps
A note for those of you who would like to know how deep this
giants foot steps are. His foot size is 71/2 feet by 3 feet (appx.)
or 6480
sq./inches of area total for both feet. If he weighed 1,000 tons there
would be 340 lbs. per sq./inch of pressure on the ground. Proportionally
this is similar to a human walking through 2-4 inches of mud or
through fine dry sand on a beach. With every step the giant takes he
would sink into the ground 3-6 feet. It is conceivable though, for
Talos
to sink into soft loam until he was supported by bed rock.
An 8 foot tall Clay Golem weighs 1,435 lbs.
A 91/2 foot tall Stone Golem (Granite) weighs 2,640
lbs.
A 12 foot tall Cast Iron Golem weighs 14,155 lbs./apprx.
7 tons.
Substance | Pounds per Cubic Foot |
Aluminum | 170 |
Brass | - |
Red | 545 |
Yellow | 530 |
Forging | 525 |
Bronze | 550 |
Copper | 560 |
Gold | 1,205 |
Iron | - |
Pure Ingots | 490 |
Wrought | 480 |
Cast (Gray) | 445 |
Malleable | 450 |
Lead | 710 |
Magnesium | 110 |
Mercury | 845 |
Nickel | 555 |
Platinum | 1,340 |
Silver | 655 |
Silver, Sterling | 645 |
Steel | - |
Cold Rolled | 500 |
Carbon | 485 |
Tungsten | 505 |
Stainless | 500 |
Tin | - |
Pure | 455 |
Soft Solder | 525 |
White Metal | 454 |
Pewter | 454 |
Tin Babbitt | 470 |
Titanium | 280 |
Tungsten | 1,205 |
Zinc | 445 |
Substance | Pounds per Cubic Foot | - |
Agate | 156-168 | Semi-precious stone |
Alabaster | 168-173 | fine pottery |
Amber | 66-69 | use in jewelry |
Asbestos | 125-175 | - |
Beeswax | 60-61 | - |
Beryl | 168-169 | Semi-precious gem |
Biotite | 170-190 | contains iron ore |
Bone | 106-125 | - |
Brick | 87-137 | - |
Bone | 106-125 | - |
Brick | 87-137 | - |
Butter | 53-54 | - |
Calamine | 255-280 | ore containing zinc |
Camphor | 62 | aspirin variant |
Cement | 170-190 | set-hardened |
Chalk | 118-175 | - |
Charcoal | 35 | - |
Cinnabar | 507 | ore containing mercury, useful for poisons and red dye. |
Clay | 112-162 | - |
Coal | 87-112 | - |
Coke | 62-105 | - |
Cork | 14-16 | - |
Diamond | 188-220 | - |
Dolomite | 177 | ore containing magnesium |
Feldspar | 159-172 | ore containing aluminum |
Flint | 164 | - |
Galena | 460-470 | ore containing lead and coal |
Garnet | 197-268 | semi-precious stone |
Glass | 150-175 | - |
Granite | 165-172 | - |
Gum Arabic | 81-87 | a plant derivative used in adhesives, confectionary and pharmacy |
Hematite | 306-330 | ore containing iron |
Ice | 57.2 | - |
Ivory | 114-120 | - |
Leather (Dry) | 54 | - |
Magnetite | 306-324 | ore containing iron |
Malachite | 231-256 | Semi-precious stone, also ore containing copper. |
Marble | 160-177 | - |
Ochre | 218 | A red/yellow pigment |
Opal | 137 | Semi-precious stone |
Paper | 44-72 | - |
Paraffin | 54-57 | - |
Pitch | 67 | - |
Porcelain | 143-156 | - |
Pyrite | 309-318 | "Fools Gold" Can contain Gold deposits |
Quartz | 165 | Can contain Gold deposits |
Rocksalt | 136 | - |
Rubber | - | - |
Hard | 74 | - |
Soft | 69 | - |
Sandstone | 134-147 | - |
Soapstone | 162-175 | - |
Sugar | 99 | - |
Topaz | 219-223 | - |
Wax | 112 | - |
Wood (Seasoned) | - | - |
Apple | 41-52 | - |
Ash | 40-53 | - |
Balsa | 7-9 | - |
Bamboo | 19-25 | - |
Cedar | 30-35 | - |
<??> | <??> | <??> |
Ebony | 69-83 | - |
Lignum Vitae | 73-83 | - |
Mahogany | 41 | - |
Oak | 37-56 | - |
Pine, White | 22-31 | - |
Yellow | 23-37 | - |
Sycamore | 24-37 | - |
Teak, Indian | 41-55 | - |
Teak, African | 61 | - |
Willow | 24-37 | - |