Please Show that: G(x, y) = G(x – 1, y) + G(x – 1, y – 1) in steps. Note: The number of y-combinations from a set of x e

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answerhappygod
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Please Show that: G(x, y) = G(x – 1, y) + G(x – 1, y – 1) in steps. Note: The number of y-combinations from a set of x e

Post by answerhappygod »

Please Show that: G(x, y) = G(x – 1, y) + G(x – 1, y –
1)
in steps.
Note: The number of y-combinations from a set of x elements
is denoted by G(x, y) or xGy and it is often read as
"x choose y"
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