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I know, how very disappointing. We all had such high hopes for him to.
Fish-Malkovich was even going to make a cake for Pulg as well, oh well, nevermind.
*Studies the 8th Wally postcard (as the 9th one is still blank), to cheer himself up.*
Let's see, Wenda is among some shop staff that are panicking because, some overly stacked shelves are collapsing.
Woof is behind the pyramid of baked bean tins with the triceratops (his tail is on the opposite side).
Over by the five way trolley crash, is Wizard Whitebeard, partially obscured by arguing superheroes.
And Odlaw (along with the star fragment), are amongst a group of people that look like supervillains.

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*After a while, the 9th Wally postcard stops being blank and becomes readable.*
*It is entitled, "Continued Clowning".*
Stamp your hands and clap your feet, Wally followers!
We're back in Clown Town, and the hilarious antics are still going strong! Such funny people, pranks, buildings and objects! Get ready to put on your colourful outfits, big shoes and honk your nose! This part of the adventure is certainly going to leave you grinning and giggling!
*The scene depicts a classic, bright and colourful place with oddly shaped houses (some even look like giant shoes!), twisting and winding roads, cars with goofy faces, and (of course) the entire populace are literally clowns, laughing, playing pranks on each other, and just being silly!*
*Behind a car sticking its tongue out, is Wally. Count Reiner Heydrich is with a small group cheering on some clowns that are literally tap dancing. The cat is with a clown that is holding an umbrella and trying to stay dry. The knight is in a hot air balloon. The mining troll is being juggled by a very surprised clown. The monk of fire is poking his head out from one of the shoe houses. The genie is beside a clown that is tightrope walking (and watching said clown intently). The triceratops is on a road with more goofy cars. And,from the previous scene, one of the superheroes is among a group of clowns throwing pies at each other.*

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Barbecued BEANS!
I wondered when you'd show up again, a bit later than I expected though.
Anyway, I have a postcard picture to study.
*Studies, said postcard picture, very intently.*
Woof is located near a clown, who's foot is being tickled by another clown holding a feather.
Looking back at the crowd cheering on the tap dancers, Wenda is among them, near the count.
Poking his head out from the top of one of the shoe houses, is Wizard Whitebeard (not the same one that the monk is in).
Odlaw can just be seen in the window of one of regular houses. And the star fragment is a top a clown's hat.

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*Writes out a letter to Vampire Schism (in red ink this time), during a brief interval.*
Fondest greetings, daughter, I trust all is well with you and that the castle is still in one piece.
*Chuckles at this, then realises how it could be interpreted.*
Hopefully, everything really is OK. As I have not heard from you in a while.
I have a few important tasks for you to do, so that everything can smoothly when I return.
1. Please send me a report on the apple cart, you should remember me saying that, in a previous letter, it is not to be upset under any circumstances. I do not wish to spend more money on expensive therapy sessions because of its overly sensitive nature.
2. Go to the castle library and research all books entitled "Where's Wally". I want you to familiarise yourself with everything, as I intend to go on another fantastic journey, this time with you.
3. Dedrick the professor is working on a project for me on the 3rd highest level of the castle. I'll explain everything when I return but, in the meantime, give him as much assistance as you can.
Again, hope all is well, and looking forward to hearing from you.
Dad.

high G |

The chances of
throwing 8 sixes in a row with 1d6
is about one in a million, 16 sixes
is about one in a billion, 24 sixes
is about one in a trillion – but
how different are these answers?
Well, one millionth of an Olympic
swimming pool is about 8 cups
of water, a billionth is about half
a teaspoon, and a trillionth is a
droplet a fraction of an inches
across.

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The chances of
throwing 8 sixes in a row with 1d6
is about one in a million, 16 sixes
is about one in a billion, 24 sixes
is about one in a trillion – but
how different are these answers?
Well, one millionth of an Olympic
swimming pool is about 8 cups
of water, a billionth is about half
a teaspoon, and a trillionth is a
droplet a fraction of an inches
across.
Alright, then what's the probability of throwing 40 sevens in a row with 1d10?

high G |

high G wrote:Alright, then what's the probability of throwing 40 sevens in a row with 1d10?The chances of
throwing 8 sixes in a row with 1d6
is about one in a million, 16 sixes
is about one in a billion, 24 sixes
is about one in a trillion – but
how different are these answers?
Well, one millionth of an Olympic
swimming pool is about 8 cups
of water, a billionth is about half
a teaspoon, and a trillionth is a
droplet a fraction of an inches
across.
Well to roll a 7 once is 1 in 10. So to do it 40 times you have a 1 in 10 chance each roll.
Notice the rolls are independent, meaning what I rolled last time does not affect my roll this time. My point is, independent rolls multiply.
Thus, P(throwing 40 sevens in a row with a d10) = (1/10)*(1/10)* ... * (1/10) "<- 40 times. so,..." = (1/10)^40
= 0.0000000000000000000000000000000000000001
.
Going back to the OP: P(8 sixes in a row with 1d6) = (1/6)*(1/6)*(1/6)*(1/6)*(1/6)*(1/6)*(1/6)*(1/6) = (1/6)^8 = 0.000000595374180765127...
(Note: I used Octave, a free math program I highly recommend learning https://octave.org/ . It is free.)
.

Pulg |
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Dedrick, The Professor wrote:The Dirty Dangler Deals with the Mail Service II was famously banned in Blackpool.Don't worry, I do, but it does beg the question of what he thinks about you.
On another note, The Dirty Dangler needs to deal with the mail service again. -_-
And believe you me, it takes an awful lot for Blackpool to ban something starring the Dirty Dangler.

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8d6 ⇒ (3, 6, 4, 4, 6, 2, 3, 1) = 29
16d6 ⇒ (2, 5, 6, 3, 5, 6, 1, 1, 5, 4, 3, 4, 1, 4, 3, 6) = 59
24d6 ⇒ (4, 6, 1, 6, 3, 2, 3, 1, 3, 1, 2, 2, 5, 4, 4, 4, 3, 5, 2, 6, 1, 6, 5, 6) = 85
40d10 ⇒ (5, 8, 3, 7, 8, 2, 4, 2, 9, 8, 8, 2, 10, 2, 4, 5, 8, 1, 10, 8, 1, 1, 3, 9, 5, 1, 5, 3, 8, 6, 10, 5, 8, 1, 1, 9, 4, 4, 9, 7) = 214

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*Tries winning at dice games.*
rolling dice to get winning numbers: 100d1000 ⇒ (408, 967, 763, 797, 501, 455, 616, 562, 665, 256, 555, 97, 844, 926, 983, 708, 611, 420, 38, 825, 837, 378, 319, 115, 996, 821, 176, 275, 759, 741, 330, 702, 56, 490, 640, 488, 94, 184, 563, 230, 489, 217, 414, 217, 174, 617, 632, 678, 926, 949, 779, 651, 679, 669, 368, 484, 526, 528, 997, 763, 975, 983, 973, 710, 548, 786, 530, 34, 406, 190, 873, 214, 482, 824, 513, 810, 747, 299, 850, 814, 600, 933, 623, 919, 241, 863, 271, 732, 820, 924, 77, 103, 46, 601, 322, 695, 240, 770, 780, 442) = 56511