Good one for a debate board.He that wrestles with us strengthens our nerves and sharpens our skill. Our antagonist is our helper. Edmond Burke
that ended up in an attack on the capitol. 5 people killed that day.
A little thought will show you that omnipotence and omniscience are mutually exclusive attributes. That is, no being can have both."God" is portrayed as omniscient, omnipotent, omnipresent and short of cash." Crane
That's an intriguing thesis. But I could not argue it persuasively in the affirmative, given the definitions of the terms:"A little thought will show you that omnipotence and omniscience are mutually exclusive attributes. That is, no being can have both." S2 #11
Look back to the definitions and you'll see why they're mutually exclusive:That's an intriguing thesis. But I could not argue it persuasively in the affirmative, given the definitions of the terms:
- om·nip·o·tent (ŏm-nĭpə-tənt)
adj.
Having unlimited or universal power, authority, or force; all-powerful. *
- om·nis·cient (ŏm-nĭshənt)
adj.
Having total knowledge; knowing everything: an omniscient deity; the omniscient narrator. *
To my knowledge the capacity to act is not impaired by the capacity to know.
Neither is the capacity to know impaired by the capacity to act. Have I overlooked an obvious contradiction here?
... omniscience and omnipotence are mutually incompatible. If God is omniscient, he must already know how he is going to intervene to change the course of history using his omnipotence. But that means he can't change his mind about his intervention, which means he is not omnipotent.
From Dawkins, The God Delusion - page 101.
I'm a glutton for stuff like this. BUT:
That's Dawkin's point - if God is omniscient he knows everything that will happen in the future including any attempts he might make to change it from which it follows that he's not omnipotent.I'm a glutton for stuff like this. BUT:
In this case I think Dawkins erred.
Let's accept as a premise that omniscience applies not merely to the present, but also to the future. - dandy -
If G knows what would have happened before issue was made of the approaching event, and G can NOT change it, G is not omnipotent.
OKThat's Dawkin's point - if God is omniscient he knows everything that will happen in the future including any attempts he might make to change it from which it follows that he's not omnipotent.
BTW, a similar argument proves that if God is omniscient free will is impossible.
Reminds me of one of my university math profs (interesting character but he taught my third year general topology course).This argument seems to me to belong to a class of self-contradictions, such as: "I always lie."
If that's true, and he says it, then he doesn't always lie.
At this stage seems to me it hinges on the details of omniscience. If"... but they do give me a headache every time I try to explain them." S2 #17
Taught as geometry?"... my third year general topology course." S2 #17
And omniscience means "knows everything" and there is no "unless something he doesn't know happens" exception.Omnipotence means able to do anything. There is no "except change the future" clause in the definition.
In mathematics, general topology (or point set topology) is the branch of topology that deals with the basic set-theoretic definitions and constructions used in topology. It is the foundation of most other branches of topology, including differential topology, geometric topology, and algebraic topology.
The fundamental concepts in point-set topology are continuity, compactness, and connectedness:
The terms 'nearby', 'arbitrarily small', and 'far apart' can all be made precise by using the concept of open sets. If we change the definition of 'open set', we change what continuous functions, compact sets, and connected sets are. Each choice of definition for 'open set' is called a topology. A set with a topology is called a topological space.
- Continuous functions, intuitively, take nearby points to nearby points.
- Compact sets are those that can be covered by finitely many sets of arbitrarily small size.
- Connected sets are sets that cannot be divided into two pieces that are far apart.
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General topology - Wikipedia
en.wikipedia.org