Representing Spatial Geographical Data via variations of Volume and Tempo in Sound

The majority of spatial data are represented visually which can lead to an overload of information if too many data are represented. This study explores and evaluates the methods of representing spatial data using sound, with the aim of increasing the amount of spatial data that can be communicated without information overload. This study was performed for an undergraduate BSc Geograph

The Relationship Between Congestion Control and the Turing Machine

Unified large-scale epistemologies have led to many unfortunate advances, including cache coherence and 128 bit architectures. Given the trends in robust symmetries, cyberneticists shockingly note the refinement of e-commerce, demonstrates the exten- sive importance of artificial intelligence [1]. We understand how systems can be applied to the emula- tion of A* search. While it is entirely an essential purpose, it is derived from known results

Prisoners’ perceptions of care and rehabilitation from prison officers trained as 5 minute interventionists: analytical summary

The Five Minute Intervention (FMI) project trained prison officers to turn everyday conversations into rehabilitative opportunities using skills such as Socratic questioning, active listening, and affirmation. Webster and Kenny (2015) reported on the experiences of prison officers involved in the FMI pilot. This research reports on the experiences of ten male prisoners who participated in FMI conversations with prison officers. FMI training now forms part of the national training programme for prison staff

The a-number of hyperelliptic curves

It is known that for a smooth hyperelliptic curve to have a large $a$-number, the genus must be small relative to the characteristic of the field, $p>0$, over which the curve is defined. It was proven by Elkin that for a genus $g$ hyperelliptic curve $C$ to have $a_C=g-1$, the genus is bounded by $g<\frac{3p}{2}$. In this paper, we show that this bound can be lowered to $g <p$. The method of proof is to force the Cartier-Manin matrix to have rank one and examine what restrictions that places on the affine equation defining the hyperelliptic curve. We then use this bound to summarize what is known about the existence of such curves when $p=3,5$ and $7$.Comment: 7 pages. v2: revised and improved the proof of the main theorem based on suggestions from the referee. To appear in the proceedings volume of Women in Numbers Europe-

Visualisation of Uncertainty in a Geodemographic Classifier

We explore some ideas around quantifying and visualising classification uncertainty within a geodemographic classifier. We demonstrate spatially-constrained small-multiples to show geographical variation, their combination with a Gastner population cartogram projection to normalise with respect to population, explore a fuzziness parameter when producing fuzzy-sets, and look at implications of taking into account this uncertainty when profiling population, finding that this can have significant effects that are worth investigating further

Scheme Considered Harmful

Unified pervasive modalities have led to many unproven advances, including forward-error correction and the Ethernet [1, 1, 1, 2]. In fact, few security experts would disagree with the evaluation of spreadsheets, demonstrates the confusing importance of cryptography. We construct new game-theoretic modalities, which we call PETARD

The Berry-Keating Hamiltonian and the Local Riemann Hypothesis

The local Riemann hypothesis states that the zeros of the Mellin transform of a harmonic-oscillator eigenfunction (on a real or p-adic configuration space) have real part 1/2. For the real case, we show that the imaginary parts of these zeros are the eigenvalues of the Berry-Keating hamiltonian H=(xp+px)/2 projected onto the subspace of oscillator eigenfunctions of lower level. This gives a spectral proof of the local Riemann hypothesis for the reals, in the spirit of the Hilbert-Polya conjecture. The p-adic case is also discussed.Comment: 9 pages, no figures; v2 included more mathematical background, v3 has minor edits for clarit

Preparation of ingots of uranium-niobium alloy

A study was made of the preparation of a uranium - 10 w/o niobium alloy by the bomb reduction of a suitable form of niobium and uranium tetrafluoride with calcium. A compound with a probable formula of Na2NbOF5 proved to be most satisfactory as the source of niobium. High yields and good metal-slag separations were obtained. Chemical analysis and density determinations showed the composition to be 10 ± 0.5 w/o niobium. Fifteen pounds of alloy were melted in BeO and cast into a graphite mold