wimplesteen.com
Math secrets and hidden truths
(No esoteric stuff btw)
Table of contents:
Chapter 1
Chapter 2
Pictures
Documents
Chapter 1: Multiplication and division revised.
Multiplication isnt what it seems...
(UPDATE: After some more thinking, i'm completely remaking the multiplication and division sections.)
See its called MULTIplication, but its actually addition
this is how it normally is: 2x4 = 2+2+2+2 = 8
notice how you can just call it "shortened addition" ?
wheres the multiplying part?
Here's what i think real multiplication is like:
2x4x3= 2x3x3x3x3 = 162
It's like my last model, but with a third factor.
Cause i thought to myself: Why is it always multiplied by itself?
Shouldn't there be a third factor which dictates what the initial number is multiplied BY?
Here's a breakdown of this new model.
2x4x3 would mean:
2 = starting number.
4 = Times to multiply.
3 = Number to multiply by
Division is not the opposite of multiplication
(since divison is just "to divide evenly", as in a sum)
(and not "to un-multiply")
4/0 = four divided evenly into 0 equal parts = 4
Here's my thought process:
Four is the number you start with.
0 is the amount of times you divide it,
(in other words you dont)
So then the answer is obviously 4.
Chapter 2: Nonexistent negatives
The negative sign
is a sign that makes no sense.
Lets say for example you have 10 cats.
You then turn those cats into "negative cats"
somehow. Can you even imagine a negative cat?
And no, turning the cat inwards and making it black
still makes it a "thing", so it doesnt count.
No, a negative cat would have to not exist and yet also have shape.
It would have to be the inverse of a cat, yet not have matter at all.
(at least in my mind)
(also, have you ever seen a negative ANYTHING in your life?)
Obviously this is impossible.
This means that the idea of "negative" stuff
is preposterous and a complete lie.
(except if by negative you mean the abscence of stuff)
Pictures section:
Documents section:
"By itself" Multiplication tables:
Ones table:
1x1= 1
(one tables is always 1)
Twos table:
2x0= 2
2x1= 4
2x2= 8
2x3= 16
2x4= 32
2x5= 64
2x6= 128
2x7= 256
2x8= 512
2x9= 1,024
2x10= 2,048
Threes table:
3x0= 3
3x1= 9
3x2= 27
3x3= 81
3x4= 243
3x5= 729
3x6= 2,187
3x7= 6,561
3x8= 19,683
3x9= 59,049
3x10= 177,147
Fours table:
4x0= 4
4x1= 16
4x2= 64
4x3= 256
4x4= 1,024
4x5= 4,0960
4x6= 16,384
4x7= 65,536
4x8= 262,144
4x9= 1,048,576
4x10= 4,194,304
Fives table:
5x0= 5
5x1= 25
5x2= 125
5x3= 625
5x4= 3,125
5x5= 15,625
5x6= 78,125
5x7= 390,625
5x8= 1,953,125
5x9= 9,765,625
5x10= 48,828,125
Sixes table:
6x0= 6
6x1= 36
6x2= 216
6x3= 1,296
6x4= 7,776
6x5= 46,656
6x6= 279,936
6x7= 1,679,616
6x8= 10,077,696
6x9= 60,466,176
6x10= 362,797,056
Sevens table:
7x0= 7
7x1= 49
7x2= 343
7x3= 2,401
7x4= 16,807
7x5= 117,649
7x6= 823,543
7x7= 5,764,801
7x8= 40,353,607
7x9= 282,475,249
7x10= 1,977,326,743
Eights table:
8x0= 8
8x1= 64
8x2= 512
8x3= 4,096
8x4= 32,768
8x5= 262,144
8x6= 2,097,152
8x7= 16,777,216
8x8= 134,217,728
8x9= 1,073,741,824
8x10= 8,589,934,592
Nines table:
9x0= 9
9x1= 81
9x2= 729
9x3= 6,561
9x4= 59,049
9x5= 531,441
9x6= 4,782,969
9x7= 43,046,721
9x8= 387,420,489
9x9= 3,486,784,401
9x10= 31,381,059,609
Tens table:
10x0= 10
10x1= 100 and so on.
Multiplication patterns: (AKA exponents patterns)
Multiplication observations:
Two's table: (7 repetitions or effectively 6)
2x1 and 4x0 = 4
2x2 and 8x0 = 8
2x3 and 4x1 = 16
2x5, 8x1, and 4x2 = 64
2x7 and 4x3 = 256
2x8 and 8x2 = 512
2x9 and 4x4 = 1024
Observations:
Each product's last number alternates from 2, 4, 8, and then 6.
If you add those numbers together you get: 20
Three's table: (5 repetitions or effectively 4)
3x2 and 9x1 = 9
3x4 and 9x2 = 81
3x6 and 9x3 = 729
3x8 and 9x4 = 6,561
3x10 and 9x5 = 59,049
Observations:
Each product's last number goes from 3, 9, 7, and then 1
the bigger the mutiplier is.
If you add those numbers together you get: 20
Four's table: (7 repetitions or effectively 6)
2x1 and 4x0 = 4
4x5 and 8x3 = 4,096
4x8 and 8x5 = 262,144
Observations:
Each product's last number alternates from 4 and then 6.
If you add those numbers together you get: 10
Five's table has 0 repetitions.
Observations:
Numbers always end in a five.
Six's table has 0 repetitions.
Observations:
Numbers always end in a six.
6x4 = 7776 which is a weird number.
Seven's table has 0 repetitions.
Observations:
Each product's last number alternates from 7, 9, 3, and then 1.
If you add those numbers together you get: 20
Eight's table: (4 repetitions or effectively 3)
8x0 and 2x2 = 8
8x1, 2x5, and 4x2 = 64
8x3 and 4x5 = 4,096
8x5 and 4x8 = 262,144
Observations:
Each product's last number alternates from 8, 4, 2, and then 6.
If you add those numbers together you get: 20
Nines table:
9x0 and 3x1 = 9
9x1 and 3x3 = 81
9x2 and 3x5 = 729
9x3 and 3x7 = 6,561
9x4 and 3x9 = 59,049
Observations:
Each product's last number alternates from 9 and then 1.
If you add those numbers together you get: 10
General observations:
If you add the numbers you get from all the sum of the last number sequences you get: 100
Three's and Seven's last number sequence have the same numbers in a different order.
Two's and Eight's last number sequence have the same numbers in a different order.
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