The Split initiative, chapter 2

On the Fischer-Clifford matrices of the non-split extension $2^6{{}^{cdot}}G_2(2)$

The group $2^6{{}^{cdot}} G_2(2)$ is a maximal subgroup of the Rudvalis group $Ru$ of index 188500 and has order 774144 = $2^{12}.3^3.7$. In this paper, we construct the character table of the group $2^6{{}^{cdot}} G_2(2)$ by using the technique of Fischer-Clifford matrices.

The initiative for innovation in pediatric education: the next chapter.

This is the final installation for the Initiative for Innovation in Pediatric Education (IIPE) pages in Pediatrics. We have now reached a maturation point that allows our first cohort of principal investigators to engage in synthesizing results for submission as original research manuscripts. Born of the Residency Review and Redesign Project1 spearheaded by the American Board of Pediatrics, IIP...

Family medicine defines its academic niche: the Split Initiative.

On the non-split extension $2^{2n}{^{cdot}}Sp(2n,2)$

In this paper we give some general results on the non-splitextension group $overline{G}_{n} = 2^{2n}{^{cdot}}Sp(2n,2), ngeq2.$ We then focus on the group $overline{G}_{4} =2^{8}{^{cdot}}Sp(8,2).$ We construct $overline{G}_{4}$ as apermutation group acting on 512 points. The conjugacy classes aredetermined using the coset analysis technique. Then we determine theinertia factor groups and Fischer...

Chapter 2 The Innovation Innovation

As humans, we are the only species that reflects consciously on our existence and how we came to be. Such musings have led us to formulate many different scenarios that see us as coming into existence through a creative act by forces outside of ordinary experience. However, within the domain of scientific reasoning, any appeal to such extraordinary forces is excluded. We therefore seek a natura...