Stanley Kubrick | 2001: A Space Odyssey

Stanley Kubrick | 2001: A Space Odyssey
Stanley Kubrick | 2001: A Space Odyssey
Stanley Kubrick | 2001: A Space Odyssey
Stanley Kubrick | 2001: A Space Odyssey
Stanley Kubrick | 2001: A Space Odyssey
Stanley Kubrick | 2001: A Space Odyssey
Stanley Kubrick | 2001: A Space Odyssey
Stanley Kubrick | 2001: A Space Odyssey
Stanley Kubrick | 2001: A Space Odyssey

Stanley Kubrick | 2001: A Space Odyssey

More Posts from Iphleandro-blog and Others

7 years ago
7 years ago

‪From ⁦‪@amaccho5160‬⁩: “きなこ💓ぴょこん⁽⁽٩(๑˃̶͈̀ ᗨ ˂̶͈́)۶⁾⁾💕” ⁦‪#catsofinstagram‬⁩ ‬ [source: http://ift.tt/2pmoKGk ]

6 years ago

that is hilarious!

6 years ago
The Fittest Fit Girls

The fittest fit girls

7 years ago

Rose and me

iphleandro-blog - Real
6 years ago
A Beautiful Geometric Visualization Of Positive-valued binomial Expansions, the Algebraic Expressions produced

A beautiful geometric visualization of positive-valued binomial expansions, the algebraic expressions produced by raising sums of variables (a, b) to natural-valued powers n. The algebraic structures and procedures of binomial expansion are described by the binomial theorem–which, in turn, is proved by the above figures. 

Given (a+b)^n, there will be (n+1)-many terms, c(a^(n-m))(b^m), where c is a constant, and a and b are variables. 

By tradition, these terms are arranged in descending order by powers of the leading term, a. Accordingly, the binomial expansion of (a+b)^n begins with the term having the highest power of a, which is a^n for all n. 

The remaining n-many terms are ordered such that the exponent of each successive a term (n-m) decreases by one. Correspondingly, the exponent of the b term (m) increases by one, such that (n-m)+m=n. 

The binomial coefficients c for each successive term c(a^(n-m))(b^m) are described by Pascal’s triangle. Given (a+b)^n, the nth row of Pascal’s triangle contains (n+1)-many numbers, which are the coefficients c, listed in the order described above.

Note that the exponent n is the dimension of the figures pictured above. This is no coincidence; the term (a+b)^n can be depicted geometrically by a figure whose measure (length, area, volume, hypervolume, etc.) is the quantity produced by multiplying (a+b), n-many times. 

Additionally, observe that the coefficients c give the quantity of n-dimensional figures required to fill in the missing bits of area, as illustrated by the figures. For example, in order to fill the volume (a+b)^3, we use two cubes of volume a^3 and b^3, and the remainder is filled by 3 “plate-like” figures and 3 “tube-like” figures (each of whose dimensions are (a^2)b and a(b^2), respectively).

Mathematics is beautiful. <3

7 years ago

Funny pets

1-800-ARE-YOU-SLAPPIN

6 years ago
Just For Fun! Why Did Nobody Notice Raziel’s Very Strange Appearance I Wonder?
Just For Fun! Why Did Nobody Notice Raziel’s Very Strange Appearance I Wonder?
Just For Fun! Why Did Nobody Notice Raziel’s Very Strange Appearance I Wonder?

Just for fun! Why did nobody notice Raziel’s very strange appearance I wonder?

6 years ago
Agatized Cerithium (Eocene) - Assa, Morocco

Agatized Cerithium (Eocene) - Assa, Morocco

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