Index,
1. Introduction,
2. The use of the binary notation,
3. Obtaining the base 2 complement of a number with one operation,
4. Seeking the complementarity in base 2 in more iterations,
5. The VincS-Collatz' bisconjecture,
5.1. The analogy between the Collatz conjecture and the VincS-Collatz bisconjecture (full analogy only for multipliers 1 and 3),
5.2. The VincS-Collatz bisconjecture in the "infinite cycle and repetitive loop" variant,
5.3. Seeking complementarity with multiplier 2 and exact powers of 2,
6. Final destination,
7. The Accumulate and the Reproducto ,
8. Current (iteration) destination,
9. The last VincS-Collatz' conjecture,
10. How and why, in the last conjecture, the most significative bit of the Accumulate grows in position toward the current destination faster than the current destination would escape far from it,
11. Why the position of the most significative bit of the Accumulate cannot come alongside and/or overtake the most significative bit of the Reproducto unless the sum of them becomes a perfect power of 2,
12. Final considerations,
Appendix A - How and why the complementarity is kept, at the right side of the Increment, among the Reproducto and the Accumulate,
Appendix B - Experimental analysis of why the multiplier 3 always converges to an exact power of 2,
Appendix C - Experimental analysis of why the multiplier 7 ALWAYS does not converge to an exact power of 2,
