What is the current estimate of the worldwide human population at this moment?

Question

What is the current estimate of the worldwide human population at this moment?

Answer 1

6.6 B

Answer 2

650 bill

Answer 3

Over 6.8 BILLION!

Answer 4

The world's population is 6.705 billions at June 18, 2008.

The Chinese population is 1.2 billions to 1.3 billions. It is about 20% of the world's total.

So 6 to 6.5 billions will be the estimate world's population.

Answer 5

http://en.wikipedia.org/wiki/World_popul...

Answer 6

World 6,706,162,454

Answer 7

6.5 billion    ....   definitely.

the US has about 300 million

Answer 8

6,706,164,775

Hope this helped.

Answer 9

It's 6,706,289,358, check out the http://www.census.gov/main/www/popclock....

Answer 10

6,706,163,147

Answer 11

Take a look at

http://www.census.gov/main/www/popclock....

Answer 12

above 6 billion

Answer 13

Current World and US Populations

U.S. 304,447,798

World 6,706,168,634

04:51 GMT (EST+5) Jun 27, 2008

Answer 14

6.5 Billion

Answer 15

http://www.ibiblio.org/lunarbin/worldpop

Answer 16

600 billion

Answer 17

About 6 billion!

Answer 18

If M is a PL-manifold, then the problem of finding the compatible smooth structures on M depends on knowledge of the groups Γk = Θk. More precisely, the obstructions to the existence of any smooth structure lie in the groups Hk+1(M, Γk) for various values of k, while if such a smooth structure exists then all such smooth structures can be classified using the groups Hk(M, Γk). In particular the groups Γk vanish if k<7, so all PL manifolds of dimension at most 7 have a smooth structure, which is essentially unique if the manifold has dimension at most 6.

The following finite abelian groups are essentially the same:

The group Θn of h-cobordism classes of oriented homotopy n-spheres.

The group of h-cobordism classes of oriented n-spheres.

The group Γn of twisted oriented n spheres.

The homotopy group πn(PL/DIFF)

If n≠3, the homotopy πn(TOP/DIFF) (if n=3 this group has order 2; see Kirby-Siebenmann invariant).

The group of smooth structures of an oriented PL n-sphere.

If n≠4, the group of smooth structures of an oriented topological n-sphere.