He argues it's difficult to attack it like that because one would drive up the price too much, thus admitting an attack is possible, albeit difficult... but possible nonetheless... This would be a major concern to me as an investor...
Attack is always possible against everything if you have infinite resources and motivation. Not admitting that would be delusional and should be concerning to investors.
But it's made even easier when you cram algos together like X11:
"If any one of the hashes in the chain of 11 hashes has a lower entropy then the entire chain does. Say you found this vulnerability and didn't announce it. Instead you could use it to amplify your hashrate. With that you could take unfair levels of mining rewards, or potentially launch double-spend attacks.
Fixing it after the fact also probably means the inability to unwind the damage already done if it had gone on a long time undetected.
So 11 hashes is 11 times more likely to have a vulnerability than 1 hash." Anonymint
And from noted cryptographers:
"The Sum Can Be Weaker Than Each Part"
Gaëtan Leurent and Lei Wang
"Abstract: In this paper we study the security of summing the outputs of two independent hash functions, in an effort to increase the security of the resulting design, or to hedge against the failure of one of the hash functions. The exclusive-or (XOR) combiner H1(M)+H2(M) is one of the two most classical combiners, together with the concatenation combiner H1(M)||H2(M). While the security of the concatenation of two hash functions is well understood since Joux's seminal work on multicollisions, the security of the sum of two hash functions has been much less studied.
The XOR combiner is well known as a good PRF and MAC combiner, and is used in practice in TLS versions 1.0 and 1.1. In a hash function setting, Hoch and Shamir have shown that if the compression functions are modeled as random oracles, or even weak random oracles (i.e. they can easily be inverted -- in particular H1 and H2 offer no security), H1+H2 is indifferentiable from a random oracle up to the birthday bound.
In this work, we focus on the preimage resistance of the sum of two narrow-pipe n-bit hash functions, following the Merkle-Damgård or HAIFA structure (the internal state size and the output size are both n bits). We show a rather surprising result: the sum of two such hash functions, e.g. SHA-512+Whirlpool, can never provide n-bit security for preimage resistance. More precisely, we present a generic preimage attack with a complexity of O(2^5n/6). While it is already known that the XOR combiner is not preserving for preimage resistance (i.e. there might be some instantiations where the hash functions are secure but the sum is not), our result is much stronger: for any narrow-pipe functions, the sum is not preimage resistant.
Besides, we also provide concrete preimage attacks on the XOR combiner (and the concatenation combiner) when one or both of the compression functions are weak; this complements Hoch and Shamir's proof by showing its tightness for preimage resistance.
Of independent interests, one of our main technical contributions is a novel structure to control simultaneously the behavior of independent hash computations which share the same input message. We hope that breaking the pairwise relationship between their internal states will have applications in related settings."
https://eprint.iacr.org/2015/070https://eprint.iacr.org/2015/070.pdf