This work proves Godels theorem is invalide for 5 reasons
[SNIP]
here are 3
1) Godel cant tell us what makes a mathematics statement true thus his theorem is meaningless -as the theorem is about there being true mathematic statements which cant be proven
2) the axiom of the system he uses ie axiom of reducibility outlaws/bans his G statement -it is this G statement which Godel uses to prove his theorem
3) a consequence of Godels theorem is that all provable mathematic statements cant be true-thus placing his proof in paradox
4)http://en.wikipedia.org/wiki/G%C3%B6del%...ss_theorem
"...For each consistent formal theory T having the required small amount of number theory
… provability-within-the-theory-T is not the same as truth; the theory T is incomplete....."
Now it is said godel PROVED
"there are true mathematical statements which cant be proven"
in other words
truth does not equate with proof.
if that theorem is true
then his theorem is false
PROOF
for if the theorem is true-because he proved it
then truth does equate with proof- as it is implied that his proof makes the theorem true
but his theorem says
truth does not equate with proof.
thus a paradox
[SNIP]
here are 3
1) Godel cant tell us what makes a mathematics statement true thus his theorem is meaningless -as the theorem is about there being true mathematic statements which cant be proven
2) the axiom of the system he uses ie axiom of reducibility outlaws/bans his G statement -it is this G statement which Godel uses to prove his theorem
3) a consequence of Godels theorem is that all provable mathematic statements cant be true-thus placing his proof in paradox
4)http://en.wikipedia.org/wiki/G%C3%B6del%...ss_theorem
"...For each consistent formal theory T having the required small amount of number theory
… provability-within-the-theory-T is not the same as truth; the theory T is incomplete....."
Now it is said godel PROVED
"there are true mathematical statements which cant be proven"
in other words
truth does not equate with proof.
if that theorem is true
then his theorem is false
PROOF
for if the theorem is true-because he proved it
then truth does equate with proof- as it is implied that his proof makes the theorem true
but his theorem says
truth does not equate with proof.
thus a paradox