Age, Biography and Wiki
Paul Erlich was born on 14 March, 1854 in Strehlen, Lower Silesia, Prussia (now Strzelin, Poland), is an A 21st-century american male musician. Discover Paul Erlich's Biography, Age, Height, Physical Stats, Dating/Affairs, Family and career updates. Learn How rich is he in this year and how he spends money? Also learn how he earned most of networth at the age of 61 years old?
| Popular As |
N/A |
| Occupation |
N/A |
| Age |
61 years old |
| Zodiac Sign |
Pisces |
| Born |
14 March 1854 |
| Birthday |
14 March |
| Birthplace |
Strehlen, Lower Silesia, Prussia (now Strzelin, Poland) |
| Date of death |
August 20, 1915, |
| Died Place |
Bad Homburg, Hesse, German Empire |
| Nationality |
Poland
|
We recommend you to check the complete list of Famous People born on 14 March.
He is a member of famous musician with the age 61 years old group.
Paul Erlich Height, Weight & Measurements
At 61 years old, Paul Erlich height not available right now. We will update Paul Erlich's Height, weight, Body Measurements, Eye Color, Hair Color, Shoe & Dress size soon as possible.
| Physical Status |
| Height |
Not Available |
| Weight |
Not Available |
| Body Measurements |
Not Available |
| Eye Color |
Not Available |
| Hair Color |
Not Available |
Who Is Paul Erlich's Wife?
His wife is Hedwig Pinkus (1864–1948) (m. 1883; 2 children)
| Family |
| Parents |
Not Available |
| Wife |
Hedwig Pinkus (1864–1948) (m. 1883; 2 children) |
| Sibling |
Not Available |
| Children |
Stephanie and Marianne |
Paul Erlich Net Worth
His net worth has been growing significantly in 2023-2024. So, how much is Paul Erlich worth at the age of 61 years old? Paul Erlich’s income source is mostly from being a successful musician. He is from Poland. We have estimated Paul Erlich's net worth, money, salary, income, and assets.
| Net Worth in 2024 |
$1 Million - $5 Million |
| Salary in 2024 |
Under Review |
| Net Worth in 2023 |
Pending |
| Salary in 2023 |
Under Review |
| House |
Not Available |
| Cars |
Not Available |
| Source of Income |
musician |
Paul Erlich Social Network
Timeline
Paul Erlich (born 1972) is a guitarist and music theorist living near Boston, Massachusetts.
He is known for his seminal role in developing the theory of regular temperaments, including being the first to define pajara temperament and its decatonic scales in 22-ET.
He holds a Bachelor of Science degree in physics from Yale University.
His definition of harmonic entropy, a refinement of a model by van Eck influenced by Ernst Terhardt has received attention from music theorists such as William Sethares.
It is intended to model one of the components of dissonance as a measure of the uncertainty of the virtual pitch ("missing fundamental") evoked by a set of two or more pitches.
This measures how easy or difficult it is to fit the pitches into a single harmonic series.
For example, most listeners rank a {4:5:6:7} harmonic seventh chord as far more consonant than a chord.
Both have exactly the same set of intervals between the notes, under inversion, but the first one is easy to fit into a single harmonic series (overtones rather than undertones).
In the harmonic series, the integers are much lower for the harmonic seventh chord, {4:5:6:7}, versus its inverse,.
Components of dissonance not modeled by this theory include critical band roughness as well as tonal context (e.g. an augmented second is more dissonant than a minor third even though both can be tuned to the same size, as in 12-ET).
For the nth iteration of the Farey diagram, the mediant between the jth element, f_j=a_j/b_j, and the next highest element:
is subtracted by the mediant between the element and the next lowest element:
From here, the process to compute harmonic entropy is as follows:
(a) compute the areas defined by the normal (Gaussian) bell curve on top, and the mediants on the sides
(b) normalize the sum of the areas to add to 1, such that each represents a probability
(c) calculate the entropy of that set of probabilities
See external links for a detailed description of the model of harmonic entropy.
