commit 0056bf7c3cdef5130f40b1bc8a5655a1323b5863
parent 0f7d99361ee9bd5831577fc6604fb9fbcbbe090d
Author: Sebastiano Tronto <sebastiano.tronto@gmail.com>
Date: Sat, 11 Jan 2020 20:36:26 +0100
pdf in main folder
Diffstat:
6 files changed, 295 insertions(+), 297 deletions(-)
diff --git a/.TODO.swp b/.TODO.swp
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diff --git a/fmc_ENG.pdf b/fmc_ENG.pdf
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diff --git a/latex/fmc_ENG.log b/latex/fmc_ENG.log
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Chapter 3.
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[][][]\OT1/lmr/m/n/9 Taken from here: []$\OT1/lmtt/m/n/9 https : / / www . spee
dsolving . com / forum / threads / the-[]fmc-[]thread . 13599 / page-[]10 #
[]
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[][][][]$\OT1/lmtt/m/n/9 https : / / www . speedsolving . com / forum / threads
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] [58]
Appendix A.
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[]\OT1/lmr/m/n/10.95 A re-cent (2019) and com-plete video tu-to-rial by Speed-C
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[]
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Appendix B.
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Appendix C.
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Appendix D.
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\OT1/lmr/m/n/10.95 placed edges. Af-ter that, in sub-step 3 you can use moves f
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@@ -1165,9 +1165,7 @@ These estimates are useful if you want to know whether it is worth or not to spe
You can also compare different kind of skeletons: a skeleton leaving 4 corner in 18 moves is probably better than one leaving 3 corners in 25.
-So here are the numbers:\footnote{Mostly taken from \href{https://www.speedsolving.com/forum/threads/the-fmc-thread.13599/page-42\#post-614593}{here} [1], slightly adjusted to match my personal opinion.
-
-[1] \url{http://www.speedsolving.com/forum/threads/the-fmc-thread.13599/page-42\#post-614593}}
+So here are the numbers:\footnote{Mostly taken from \href{https://www.speedsolving.com/forum/threads/the-fmc-thread.13599/page-42\#post-614593}{here}, slightly adjusted to match my personal opinion: \url{http://www.speedsolving.com/forum/threads/the-fmc-thread.13599/page-42\#post-614593}}
\begin{center}
\begin{tabular}{|c|c|}
@@ -1891,7 +1889,7 @@ If you want to practice this technique, try finding another 5 moves EO on F/B, b
As you can see, in the last example solve I have used an OLL that is maybe not well known, that is \m{R U R2 F R F2 U F (U2)} (modulo rotations). This one in particular is very useful, because it is the shortest algorithm that affects the orientation but not the permutation of pieces.
-It is in general useful to know some of the shortest last layer algorithms, \textbf{up to 9 or 10 moves}. You can find a complete list (modulo rotations, symmetries and inverses) \href{missinglink}{here}\footnote{{\color{red}LINK!}}.
+It is in general useful to know some of the shortest last layer algorithms, \textbf{up to 9 or 10 moves}. You can find a complete list (modulo rotations, symmetries and inverses) \href{https://github.com/sebastianotronto/fmctutorial/blob/master/misc/LL_algs_6-10.txt}{here}\footnote{\url{https://github.com/sebastianotronto/fmctutorial/blob/master/misc/LL_algs_6-10.txt}}.
If you decide to break the ``never build an F2L without influencing the last layer'' rule (sometimes it is worth trying!) you can hope the last layer can be solved with a short algorithm: in this case, the more you know, the better!
