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Below are the 7 most recent journal entries recorded in dirkbontes' LiveJournal:

    Monday, December 12th, 2005
    7:40 pm
    Redshifting Planck
    In "Making sense of astronomy & geology" the following redshift formula is derived, doing away with the necessity of an expanding universe and therefore doing away with the big bang hypothesis.

    r = (cS(2P2c2/(42GR3alpha4))S(E-hf)) / hf

    In this formula
    r = distance (presumably in metres; or lightyears)
    c = velocity of light
    S = square root
    P = pi
    G = gravitation constant
    R = Rydberg constant
    alpha = fine structure constant
    E = energy
    h = constant of Planck
    f = frequency

    All numbers in the formula are exponents, except the first 2 and the first 4.

    Note that when the distance is zero, the formula reverts to the familiar formula of Max Planck for the energy of the photon.
    Monday, October 3rd, 2005
    10:51 am
    Correction astronomy book
    Recently, the theory in my astronomy book about the nature of dark matter was disproven by Kevin A. Janka, invalidating a few lines on one page.

    Pondering this matter, I remembered that I knew that this theory was incorrect when I publicized the book - but at the time I could not bring myself to delete it. The correct solution to the dark matter problem is also described in the book, though.
    10:33 am
    Prices astronomy book
    There are various versions of the third edition of my astronomy book "Making Sense of Astronomy & Geology" and the prices vary accordingly:
    cheapest € 25.- (144 pages, same content, bound in plastic rings; the production cost is 20 euros, so there is only five euros profit on each copy, meaning that I need to sell at least one thousand copies to earn back my investment.)
    recommended € 35.00 (256 pages, bound in plastic rings)
    hard cover € 4,500.- (not cheap, no).

    Shipping fees must be added to those prices (if you buy the hard cover I will waive the shipping fee - as long as the destination is on Earth).

    Outside Europe the shipping fee for the recommended edition is € 12.-.
    I recommend buying ten books and giving nine as presents to interested friends. The money transfer fee supposedly will be the same as for one book and on average the books will also ship for a lower price.
    Monday, September 26th, 2005
    11:19 pm
    copyright
    Copyright of texts on this page belongs to the respective authors.
    Monday, September 5th, 2005
    8:28 pm
    Page content
    On this page are:
    1.a correction notice of my astronomy book "Making Sense of Astronomy & Geology",
    2.the prices of this book,
    3.the redshift chapter from my unpublished book "The Nature of Reality",
    4.the book review by physicist David Salkeld of my astronomy book "Making sense of astronomy & geology" - which I consider to be the best astronomy book for many centuries past and for many years to come.
    Thursday, August 25th, 2005
    4:08 pm
    inverse square law/redshift
    Last week I read an announcement by Charles Francis that he had discovered a similar interpretation of the redshift as I described in the last chapter of my unpublished book "The Nature of Reality" (TNOR) in 1995/1996. That hurt. I have pondered this during the past week and I have decided to publish that last, mostly stand-alone chapter here on my livejournal page - as I probably cannot find a publisher for TNOR anyway, and besides (though it is icing on the pie) my magnum opus TNOR can do without this chapter. Perhaps you will encounter something unfamiliar - like the dinergon, a particle that I discuss extensively in the earlier parts of the book - but then keep in mind that this chapter was preceeded by 150 or 200 pages with one or more new conceptual science discoveries on every page. It merely demonstrates that the chapter is as old as I say it is. TNOR has been in the freezer for close to ten years now and I have not worked on any subject in astronomy or physics for five years now. I hope that my interpretation is at least better written than that of Francis - and I fervently hope that his (which I have not read) is inherently flawed, whereas mine is not.


    Here is the chapter (if you read it, you will know more than I, because I have not read it for nine years, but now merely pasted it):


    THE INVERSE SQUARE LAW & THE EDGE PARADOX: RED/BLUESHIFT


    The inverse square law pervades the universe. Gravity, as well as the electric and magnetic forces obey this law. It is essential therefore to understand the inverse square law if we want to understand the nature of reality.
    Simply put, the law states that when the distance increases by a factor x, the effects of a force decrease by a factor x2. Though the law is simple, I have never encountered a satisfying explanation of the principle that it embodies. About halfway through the month of May 1995 I happened to think of such an explanation myself and here I intend to reconstruct this explanation. (The note I made about it on 02-06-1996 is extremely succinct.)
    Imagine one dinergon being emitted by a point source. The dinergon, being a one-dimensional particle, will distance itself from its source in a straight line. Now imagine a set of concentric squares drawn around the point source in such a way that the path of the dinergon is at a right angle to one of their parallel sides. The smallest square has sides of one unit and each next square has sides which are one unit larger than the previous square. For each square the dinergon density is obviously the inverse of its surface. When we multiply the surface of the square with its dinergon density the result equals one, which is the number of dinergons present within the square - we have only one, remember. This is only true, though, when the dinergon has reached the edge of the square. If the dinergon has not yet reached the edge of the square we can draw a smaller square with the dinergon on the edge of that square. By definition the dinergon can not be present outside this square. To calculate the number of dinergons within the larger square we have to multiply the dinergon density of that larger square with the surface of the square in which the dinergon is present, resulting in a fraction which is smaller than one, implying that there is not yet a dinergon present within the larger square.
    Each time when the dinergon doubles its distance from the point source it travels from the edge of a small square to the edge of a larger square that has got four times the surface area of the smaller square. Its dinergon density therefore is 1/4 the dinergon density of the smaller square. This is in accordance with the inverse square law. Please note that the same happens when we cut away half of the squares along a line through the source point and at a right angle to the movement of the dinergon. Indeed, we may cut away half of our now rectangular surfaces to either side of the path of the dinergon and the remaining smaller square would have a surface area that is still four times smaller than that of the larger square.
    Since the dinergon is always present at the edge of the squares, obviously the dinergon density at its location at the edge should be equal to the dinergon density of the square. This is perhaps best understood when we ask ourselves what happens to the dinergon density when we cut away sections of the square. We must conclude that the dinergon density increases - there is still only one dinergon present within the area of the remnant of the square. If the surface of the square decreases, its dinergon density should increase to conserve their product of one; i.e. the dinergon density concentrates in the area that is left. Previously we stopped cutting sections from the square when we had only a quarter of its surface area left, either to the right or to the left side of the path of the dinergon. If we cut away the half of the rectangular area to either the left or the right side of the path of the dinergon, without affecting the ratio of the smaller square to the larger square - and thus without affecting the ratio of their dinergon densities, we may as well cut away both halfs. The ratio of the squares will still be unaffected. After we have cut all parts of the square away nothing remains except the surface area of the dinergon itself. All the dinergon density is now concentrated within this area. The product of this area with the dinergon density is one, of course. Consequently, when we draw a straight line from a point source that intersects the edges of two concentric squares of which the edge of the larger square is at twice the distance of the edge of the smaller square, of four dinergons - emitted simultaneously by the point source along this line - arriving simultaneously at the intersection of the line with the first edge only one will arrive at the intersection of the line with the edge of the larger square, the dinergon density at the second intersection being 1/4 the dinergon density at the first intersection.
    Curiously, though we would logically expect to need four times as much edge on the larger square than on the smaller square to contain an identical amount of dinergons, there is only twice as much edge available. Let us call this the Edge paradox. What part of the edge does the other half of the dinergons occupy? When we are able to answer this question we will solve the paradox. Since there is no other part available, it must perforce be the same part of the edge that the other half of the dinergons occupy. This in its turn requires that the dinergons cross the second edge twice as fast as the first edge, or - rather - that the larger square increases the size of its sides twice as fast as the first square. This is very strange. With this conclusion I have moved beyond the purpose I had in mind when I started this chapter yesterday (04-11-1996).
    Seen from the emitting point source the dinergon is moving exponentially faster away from the source the larger its distance to the source becomes. Conversely, a dinergon moving towards the source will exponentially decrease its velocity the closer it gets. As such a dinergon gets closer to the source point, each time it halves its distance the amount of edge available to it also halves. To 'cross' the edge of the smaller square it will therefore need twice as much time (i.e. it has become half as fast) as to cross the edge of the larger square. When we observe an approaching particle we will therefore see it exhibit a behaviour which is inverse to the behaviour of a particle that is distancing itself from us. This gets really weird when we view an emitted particle from two different perspectives.
    Consider that when the velocity of a particle increases its kinetic energy increases - meaning that a faster bullet will make a bigger hole in a target than a slow bullet. Conversely, when the velocity of a particle decreases its kinetic energy decreases as well. Velocity and energy are therefore equivalent. When the velocity is zero, the energy is zero as well.
    As we want to visualise what happens in our experiment, we choose a visible particle: a photon. In complete darkness the eye is able to detect single photons. We just deduced that when the photon - our particle - increases its velocity its energy will increase. As the energy of the photon is expressed by its frequency according to the formula E = h*, which we have encountered before, the increase in the velocity of the photon is therefore converted into an increase of its frequency; the wavelength of the photon will shorten. Similarly, a decrease in the velocity of the photon will be converted into a decrease of its frequency; in this case its wavelength will lengthen. Because the increase or decrease in the velocity of the photon is converted into a change in its wavelength, the actual velocity of the photon remains constant at c.
    Seen from our perspective, a photon that is reflected by Earth towards a far galaxy must according to the Edge paradox exponentially shorten its wavelength the farther away it gets from us (and therefore - paradoxically - the closer it gets to its far target). From our perspective then the photon will be blueshifted. Because the photon is moving away from us at the velocity of light we are unable to observe such a blueshift, though.
    Conversely, a photon that has been emitted by the same far galaxy towards our eye will according to the Edge paradox exponentially lengthen its wavelength the closer it gets to our eye (and therefore - paradoxically - the farther it gets away from the far galaxy). From our perspective the photon will be redshifted; an observer in the far galaxy, however, will expect the photon to reach us with a devastating, high energy impact. This redshift/blueshift paradox is truly astounding. How can a redshifted photon at the same time be a blueshifted photon? Almost as strange is that somebody accompanying the photon will perceive no change in its wavelength at all; relative to himself or to herself the photon does not move at all and will neither be redshifted, nor blueshifted. The photon itself then does not perceive a change in its velocity as it crosses space.
    Another photon that is emitted by a galaxy half as far away as the first galaxy will according to the Edge paradox show only a quarter of the redshift displayed by the first photon.

    I find it satisfying that while trying to provide a comprehensible explanation of the inverse square law I accidentally stumbled across the explanation for the normal redshift. Earlier I deduced as well that to propagate itself the photon will emit some of its constituent particles, which also contributes to the redshift, and that gravity is responsible for some part of the redshift. Later - in this book or its sequel - I will address the abnormal redshift caused by the gravitational force exerted by quasars.

    Another funny thing is that as a particle halves its distance to us the particle density at the edge of its square increases by a factor four. From the perspective of the source point from which this particle originated, however, each time the particle doubles its distance from the source point the particle density at its location on the edge decreases by a factor four. Again we observe an inverse behaviour of the particle from different perspectives.
    The increase in particle density implies that when a photon halves its distance to us it will divide itself into four different photons that occupy the same location on the edge of their square. Therefore the closer the photon gets to us the more daughter photons it generates. As the law of conservation of energy must be observed each of the four daughter photons should possess equal portions of the energy their original mother photon would have possessed at that location.
    By analogy the decrease in particle density that a particle that is distancing itself from its source experiences each time it doubles its distance, should also result in the particle dividing into four different particles, but these do not occupy the same location on the edge of the square at the same time. Most of the daughter photons generated in this way will come into existence close to their source. So, again, this is inverse behaviour. Yet these latter particles should also share between them the energy that the original particle would have possesses at that location.
    We have seen that each time a particle doubles its distance from its source it is moving twice as fast. Because each time that the particle doubles its distance it shares its energy between four daughter particles, the energy possessed by each daughter particle should therefore be half the energy the original particle possessed at the previous square. The consequence of this deduction is that a photon that was emitted by a far galaxy will be expected by an observer in that galaxy to reach our eye possessing the same redshift as the one that we observe. We have thus solved the redshift/blueshift paradox.
    Because seen from the perspective of the source the daughter photons are generated in an inverse manner to the way the daughter photons are generated as seen from the perspective of the target, the actual number of photons x emitted by the far galaxy toward our eye have to be multiplied by the number of daughter photons they generate en route to arrive at the number of daughter photons that reach us. As the factors describing the number of daughter photons generated are each others inverse, their product is 1. So the number of daughter photons that reach our eye, generated from x photons emitted by the far galaxy, is x.1 = x. This explains why the light from far galaxies is so very faint.

    Of course we usually do not think about the inverse square law in terms of squares. Instead we are used to discussing the inverse square law as being determined by a radius and therefore think of it in terms of circles.
    So far we have predominantly limited ourselves to one single dinergon being emitted by the point source. Now we will consider the implications of an infinite amount of dinergons being emitted simultaneously by the point source in any direction in a plane. After a time t we can draw a square for each dinergon at that time. As an infinite amount of dinergons have been emitted, we must draw an equally infinite amount of squares. The squares therefore will be present in all possible orientations. That means that we can generate all these squares simply by rotating one square around the source point. Doing so, the location on the edge of the square occupied by the dinergon describes a circle. This circle then represents all the dinergons present on their little piece of the edge of their squares. We have seen previously that we may cut away all of a square without affecting the ratio of the dinergon densities between dinergons on the edge of squares of different sizes and when we do so here we are therefore left with a radius r and its circle. The circumference of a circle equals 2*r. Doubling the radius of the circle will therefore result in a circumference that is twice as long; this is equivalent to the circumference of the square getting twice as long when the distance to the source of the dinergon doubles. Similarly, the surface of a circle equals 1/2*r2. Doubling the radius of the circle will therefore result in a fourfold increase of its surface; again this is equivalent to the change in surface experienced by the square when the distance of the dinergon to its source doubles.

    Distance from source length side circumference square surface square
    0,0 0 0 0
    0,5 1 4 1
    1,0 2 8 4
    1,5 3 12 9
    2,0 4 16 16
    2,5 5 20 25
    3,0 6 24 36
    3,5 7 28 49
    4,0 8 32 64
    4,5 9 36 81
    5,0 10 40 100
    5,5 11 44 121
    6,0 12 48 144

    (Chapter finished on 08-11-1996.)

    (Mind that the value-columns in this paste have been shifted to the left.)
    Saturday, July 23rd, 2005
    4:21 pm
    Review astronomy book
    Making Sense of Astronomy and Geology by Dirk Bontes. 3rd edition, Amsterdam, Sept. 2000 metal/or plastic spiral bound version. d.bontes at(=@) gmail.com.


    The rich diversity of papers presented at a conference on astrophysics might be published as a book without Introduction or Conclusion. Making Sense of Astronomy and Geology (MSAG) is that sort of book, with two important differences: two of the ‘papers’ – the book’s 25 chapters – are from a conference on planetary geology and all are by Dirk Bontes. Intended as a minor addendum to his as yet unpublished opus, The Nature of Reality, the collection grew to 256 pages and became a book in its own right.
    MSAG opens with stars and planets that orbit within the body of much larger, low density stars. A later chapter deduces a model for the magnetic fields of stars and planets, concluding that most extra-solar planets – and some black holes in supposedly binary systems – are illusions created by Zeeman Effect stars. Other chapters explain the physical and orbital characteristics of planets and moons; discuss galaxies, quasars, supernovae and planetary nebulae, and elucidate how they were formed; offer novel explanations for warped galactic discs, nascent solar systems, polar ring galaxies, and the structures of spiral galaxies; introduce a new redshift mechanism in which the wavelength of light lengthens as it moves away from its source, contrary to General Relativity; examine phenomena explained by General Relativity and show them to be explicable by more conventional theories; and argue that ‘triads’ of charged particles can be accelerated by lines of magnetic force. The chapters on geology show that Mars was dealt a mortal blow by a pair of impacts early in its history and that Earth’s ice ages are belated effects of the comet impact that ended the Cretaceous.
    Or thus says the Preface, which starts by recommending readers to acquire a book with Hubble Space Telescope photographs. That is sound advice, for MSAG unfortunately contains very few diagrams and no pictures. 160 quotations from two popular journals, Astronomy and Sky and Telescope and 200 more drawn from other magazines, textbooks and websites comprise a high proportion of the text. [The reader has to be on the alert to identify the author’s own writing: if quotations and references could be indented, it would make reading easier]. Many chapters start with a series of quotations, some followed by brief comments: MSAG then either develops each quoted theory, or disputes it and promotes an alternative. In general I find Bontes’ arguments against the prevailing consensus somewhat more persuasive than his proposed alternatives. However ...
    The Preface’s promise: ‘Each page has one or more fresh ideas’, is no overstatement. Three are:
    (a) ‘From the free energy shed by the photons and neutrinos emitted by a galaxy new particles congeal, resulting eventually in new, free hydrogen atoms in interstellar and intergalactic space, the source of new stars ...This is a steady state universe’ [p. 63].
    (b ) ‘the solar magnetic field is the dominant source of the heat generated within Earth's interior’ [p. 156].
    (c) ‘High energy gamma ray bursts (GRBs) occur once or twice per day in remote galaxies scattered (randomly) over the sky. ..supernovae occur far more frequently: on average once every second somewhere in the observable universe’ [p.187].
    From (c) MSAG deduces that every supernova is preceded by a GRB; but virtually all supernovae are observed, while only a small fraction of the narrowly-beamed GRBs illuminate the Earth. (b) leads one to ask how much, if any, of Earth’s interior heat derives from radioactive decay. Is almost all radioactivity is confined to Earth’s crust, and if so, how did it get there? (a) is discussed below, under Redshifts.

    Because the range of topics is so wide it does not lend itself readily to summarisation. Instead three major themes of most interest to readers of this journal are examined in more detail.

    A. Intrastars (stars orbiting inside huge primary stars)

    Chapter 1 introduces supernova SN 1987 A and goes on to discuss regularly variable Mira(-type) stars. Bontes argues that a different mechanism is needed from that explaining the variability of Cepheids: (his case cites the Hertzsprung- Russel diagram, without the diagram!). Essentially he sees the observed luminosity of the vast, diffuse Mira stars being increased when the orbit of a hot intrastar inside it lies on the Earth side, a maximum occurring when the intrastar lies on the Earth/Mira sightline and its heat has to penetrate only the thinnest layers of its primary. This would produce tidal bulges, which have been observed on Mira stars. Bontes believes a hot spot seen on Betelgeuse, an enormous semi-regular Mira star, is actually an intrastar.
    Chapter 3 is a fascinating discussion of Eta Carinae (eC), a ‘gargantuan variable star’. It is about 120 times as massive as the Sun, and produces 4-5 million times as much energy.
    ‘Interrupted jets of matter, bisected by a dark lane, emanate from eC. The jets demonstrate that an explosive eruption seen in 1837 was caused by a collision between eC and a neutron star: the dark lane proves that the neutron star, still orbiting within eC, is an active pulsar’.
    Originally eC may have had a more massive binary companion which went supernova, the neutron star being a remnant. An explosion recorded in 3000 BC by the Sumerians, who saw: ‘A bright new star above the southern horizon’, may have been this supernova event. In 1899 eC brightened again, reputedly ejecting matter from its equatorial disc: Bontes suggests this was due to collision with a body less massive than the neutron star, possibly a planet of the original binary system which acquired extra matter from the supernova event and became a small star or brown dwarf. Between Dec. 1997 and Feb. 1999 eC doubled in brightness across all wavelengths; no reason is known but the neutron star is almost certainly involved.
    Since the 1837 collision, eC material has been falling on to the neutron star, increasing its mass. Bontes argues (p. 49) that to conserve its angular momentum the neutron star has to shed this extra mass and does so via the bipolar matter jets. However his review of angular momentum in the eC system – eC, neutron star and matter jets – does not distinguish between the rotational and orbital angular momenta of the two stars, nor recognise that as eC loses mass it will conserve its angular momentum by increasing its rate of rotation. This is further discussed in Redshifts (below)

    B. Electromagnetism

    Several chapters discuss how the actions of magnetism and electricity, and interactions between them, affect the Sun, Earth, and cosmos. Rotation of a star or planet transports ionised matter through space, creating a neutral electric current. Bontes theorises that the Lorentz force separates positive and negative charges to form two currents at different distances from the centre. The difference between the two oppositely oriented fields generated by these currents is the net magnetic field. Differential rotation rates of the Sun's interior gases causes magnetic field lines in the gases to get pulled round the Sun faster at lower than at higher latitudes: the wrapping process stretches the lines, gradually changing their orientation to the equator from perpendicular to parallel and reducing the electric current vector in the direction of rotation to zero, in a period of about 11 years. At that point the magnetic field lines disappear and the Sun's magnetic poles are interchanged.
    Bontes offers an ingenious argument to explain this catastrophic change of state. He regards a magnetic field line as a line of elemental magnetic entities, calling them ‘magnetrons’: current rotation just beyond 90° leads to a 180° realignment of each magnetron. However the term 'magnetron' was bestowed 60 years ago on a centimetric oscillator which powered airborne radar transmitters and is now almost ubiquitous in microwave ovens. I suggest as an alternative ‘magnetor’ (= ‘magnetic vector’), because the magnetic field line for any specified field strength defines the magnetic force vector at each point along its length.
    Bontes uses his theory to explain e.g. sunspots (and reversals of Earth's magnetic field), Zeeman Effect stars, planetary nebulae, and warped discs. The Lorentz force separates electric charges as weIl as currents, explaining how old stars shed their outer layers and why supernovae explosions are so violent (they are driven by electrostatic repulsion). He suggests that orbital spacings and inclinations of solar system planets and their moons, may reflect a tendency towards minimising electromagnetic interactions with the Sun’s interplanetary magnetic field and with each other. A considerable number of ad hoc modifications to the theory have to be invoked to explain some of the many bizarre stellar and galactic objects but this indicates – in my view – not weaknesses in the theory so much as how strange and complex our universe is.

    3. Redshifts

    In chapter 4 – ‘A new redshift model’ – Bontes says:

    ‘The photons that are the vectors of light, though massless, do have momentum (mv) ..and the photon continually moves perpendicularly to the direction of its propagation, a property called amplitude ...Accordingly, photons possess an amount of angular momentum ..’.

    He bases this on his review of eC angular momentum in chapter 3, where angular momentum is ascribed to the matter jets from the neutron star since although: ‘Relative to the system their angular momentum is zero ..in their own plane, relative to their origin, they do possess an tremendous amount of angular momentum’ (italics added]. However bipolar jets do not define a plane and they originate on the neutron star, relative to which each has linear, not angular momentum. If these linear momentums are equal, moreover, the jets exert a compressive but no net disturbing force on the neutron star. Bontes may have meant relative to the common centre of mass rather than relative to their origin but that contradicts his underlined statement. His claim that the amplitude of a photon confers angular momentum must therefore remain open to question.
    This is a pity, as Bontes not only derives (using dimensional analysis) a relationship between the redshift as a function of distance travelled by a photon with a specified initial frequency but goes on inter alia to argue for a steady state universe, to criticise the Big Bang hypothesis and to cast doubt on Einstein’s General theory of relativity. His concept of photons which tire the farther they travel is most appealing: one must hope he can provide better proof than chapter 3 provides – perhaps a diagram or two would help.

    Having taken issue with one major argument in MSAG, let me do so over a few minor ones. On p. 163 it asks whether:

    ‘an original, large, innermost planet in an eccentric orbit around the Sun may .. have collided with another large planet, the pieces reassembling themselves into the small inner planets’.

    This idea, similar to one fostered by Hoyle in the 1940s, has always appealed to me but how can it be reconciled with the statement (p. 115). ‘We know now that the planets formed by accretion from the remnant of the gas and dust cloud that formed the Sun’? What are we to make of this on p. 82: ‘The magnetic force is (10exp36) times stronger than the magnetic force.’? I think the last two words should be ‘gravitational force’ [DB: correct] but as the paragraph does not mention gravity this is uncertain. Specialists may find interest in chap. 23 ‘Mars’ and chap. 24 ‘Magnetic polarity reversals and the ends of the ice ages’ but to me they give little sense of geology. I feel MSAG would be improved if they were removed and retitled ‘Making sense of astronomy’.
    In a publication of this type and length there are, inevitably, many typographical errors. There are also some repetitive quaintnesses in translation from the Dutch – ‘implicates’ for ‘implies’; ‘labour’ for ‘work’ (as something measured in joules); ‘condensators’ for the much more usual ‘capacitors’; and ‘the law of Lenz’ for ‘Lenz’s law’. None of them leads to any ambiguity .
    Although MSAG is not an easy read, it is pregnant with bold ideas. If even a quarter are correct, Bontes deserves great credit. If he needs a proof-reader for the English version of The Nature of Reality I would happily volunteer – assuming that anno domini do not deny me the privilege.
    David Salkeld
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