Has it been mathematically proven that antivirus can't detect all viruses?
What analysis was Bruce Schneier referencing when he wrote:
Viruses have no “cure.” It’s been mathematically proven that it is always possible to write a virus that any existing antivirus program can’t stop." [0]
[0] Secrets & Lies. Bruce Schneier. Page 154
malware virus antivirus detection
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What analysis was Bruce Schneier referencing when he wrote:
Viruses have no “cure.” It’s been mathematically proven that it is always possible to write a virus that any existing antivirus program can’t stop." [0]
[0] Secrets & Lies. Bruce Schneier. Page 154
malware virus antivirus detection
New contributor
add a comment |
What analysis was Bruce Schneier referencing when he wrote:
Viruses have no “cure.” It’s been mathematically proven that it is always possible to write a virus that any existing antivirus program can’t stop." [0]
[0] Secrets & Lies. Bruce Schneier. Page 154
malware virus antivirus detection
New contributor
What analysis was Bruce Schneier referencing when he wrote:
Viruses have no “cure.” It’s been mathematically proven that it is always possible to write a virus that any existing antivirus program can’t stop." [0]
[0] Secrets & Lies. Bruce Schneier. Page 154
malware virus antivirus detection
malware virus antivirus detection
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New contributor
edited 23 mins ago
forest
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asked 6 hours ago
CateCate
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Under one possible interpretation of that, it's a result of Rice's theorem. A program is malicious if it performs some malicious action, which makes it a semantic property. Some programs are malicious and some aren't, which makes it a non-trivial property. Thus, by Rice's theorem, it's undecidable in the general case whether a program is malicious.
Ah I think this is indeed what Schneier was referencing. This answer is better than mine.
– forest
4 hours ago
3
I'm not a mathematician, but I might guess that Godel's incompleteness theorems might also apply.
– Steve Sether
3 hours ago
add a comment |
According to Wikipedia:
In 1987, Fred Cohen published a demonstration that there is no algorithm that can perfectly detect all possible viruses.
It also references this paper. That might be the analysis Mr. Schneier was referring to.
add a comment |
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2 Answers
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2 Answers
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Under one possible interpretation of that, it's a result of Rice's theorem. A program is malicious if it performs some malicious action, which makes it a semantic property. Some programs are malicious and some aren't, which makes it a non-trivial property. Thus, by Rice's theorem, it's undecidable in the general case whether a program is malicious.
Ah I think this is indeed what Schneier was referencing. This answer is better than mine.
– forest
4 hours ago
3
I'm not a mathematician, but I might guess that Godel's incompleteness theorems might also apply.
– Steve Sether
3 hours ago
add a comment |
Under one possible interpretation of that, it's a result of Rice's theorem. A program is malicious if it performs some malicious action, which makes it a semantic property. Some programs are malicious and some aren't, which makes it a non-trivial property. Thus, by Rice's theorem, it's undecidable in the general case whether a program is malicious.
Ah I think this is indeed what Schneier was referencing. This answer is better than mine.
– forest
4 hours ago
3
I'm not a mathematician, but I might guess that Godel's incompleteness theorems might also apply.
– Steve Sether
3 hours ago
add a comment |
Under one possible interpretation of that, it's a result of Rice's theorem. A program is malicious if it performs some malicious action, which makes it a semantic property. Some programs are malicious and some aren't, which makes it a non-trivial property. Thus, by Rice's theorem, it's undecidable in the general case whether a program is malicious.
Under one possible interpretation of that, it's a result of Rice's theorem. A program is malicious if it performs some malicious action, which makes it a semantic property. Some programs are malicious and some aren't, which makes it a non-trivial property. Thus, by Rice's theorem, it's undecidable in the general case whether a program is malicious.
answered 4 hours ago
Joseph SibleJoseph Sible
1,310315
1,310315
Ah I think this is indeed what Schneier was referencing. This answer is better than mine.
– forest
4 hours ago
3
I'm not a mathematician, but I might guess that Godel's incompleteness theorems might also apply.
– Steve Sether
3 hours ago
add a comment |
Ah I think this is indeed what Schneier was referencing. This answer is better than mine.
– forest
4 hours ago
3
I'm not a mathematician, but I might guess that Godel's incompleteness theorems might also apply.
– Steve Sether
3 hours ago
Ah I think this is indeed what Schneier was referencing. This answer is better than mine.
– forest
4 hours ago
Ah I think this is indeed what Schneier was referencing. This answer is better than mine.
– forest
4 hours ago
3
3
I'm not a mathematician, but I might guess that Godel's incompleteness theorems might also apply.
– Steve Sether
3 hours ago
I'm not a mathematician, but I might guess that Godel's incompleteness theorems might also apply.
– Steve Sether
3 hours ago
add a comment |
According to Wikipedia:
In 1987, Fred Cohen published a demonstration that there is no algorithm that can perfectly detect all possible viruses.
It also references this paper. That might be the analysis Mr. Schneier was referring to.
add a comment |
According to Wikipedia:
In 1987, Fred Cohen published a demonstration that there is no algorithm that can perfectly detect all possible viruses.
It also references this paper. That might be the analysis Mr. Schneier was referring to.
add a comment |
According to Wikipedia:
In 1987, Fred Cohen published a demonstration that there is no algorithm that can perfectly detect all possible viruses.
It also references this paper. That might be the analysis Mr. Schneier was referring to.
According to Wikipedia:
In 1987, Fred Cohen published a demonstration that there is no algorithm that can perfectly detect all possible viruses.
It also references this paper. That might be the analysis Mr. Schneier was referring to.
answered 1 hour ago
Harry JohnstonHarry Johnston
357110
357110
add a comment |
add a comment |
Cate is a new contributor. Be nice, and check out our Code of Conduct.
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