Photos – Why CalendarAgent and Photo Analysis Work Continuously and Have Unreasonable High Loads

I am struggling with a Macbook Pro from last year that is almost constantly so hot that it is uncomfortable on the knees and I start to wonder if it is good for the machine. It performs Catalina 10.15.2.

I constantly notice two processes above my activity monitor: Calenderagent (just above 60%) and photoanalysis (just over 40%). Sometimes they double their charge for a minute.

In this account, I have about three calendar entries per week and a large photo library, but I add at a rate of less than 10 per month. I only sync with iCloud, no shared calendars. This seems unreasonable compared to other apps – for example my office apps rarely need more than 20% load.

These two processes take about an hour to calm down, but return after a while without reason. They are almost always there when I log in or wake up the mac.

So I wonder what could these processes do that justify such a drain and, more importantly, how could my macbook return to its original glory.

I have seen articles on CalendarAgent but 5 or more years ago – I don't think they apply anymore. They talk about disabling and re-enabling synchronization – but that only helps for a minute and then before. Also, if I kill these processes, they are back in a minute.

Advice would be appreciated.

real analysis – Lipschitz and continuously differentiable nowhere

It is well known that according to Rademacher's theorem, a Lipschitz function $ f: [0,1] to mathbb R $ is differentiable almost everywhere.

This leads to two related follow-up questions:

  • The whole can $ f $ is indistinguishable being dense in $ [0.1] $, but have zero measurement?
  • Can all of the discontinuities $ f & # 39; $ be dense in $ [0.1] $?

unit – How to set the Y position of the camera to the Y position of another object, but only once, not continuously?

Basically, I want to set the Y position of the camera to another Y position of GameObject, but I only want to do this one. If you do

cam.transform.position = new Vector3(0, thing.transform.position.y, 0),

it will be continuously updated to the y of this object. Even if I store the float Y in a variable and adjust the y of the camera, it is always updated continuously. This is only supposed to happen once.

python 3.x – Move the pong bars continuously

I'm trying to do a pong, however, I want when I hit a key, the bar, which I call pad, when I press the up arrow, the pad must go up and up but there is a pause when I hit a key, just as I hit a key to type, and I want it to be continuous, does anyone have a solution for that?

I've tried it that way, but the pads just do not move, and in the other way I tried, I had this break, and I do not know how the to fix.

import turtle

wn = turtle.Screen()
wn.title('pong by dagashy')
wn.setup(width = 800, height = 600)

# paddle a
paddlea = turtle.Turtle()
paddlea.shapesize(stretch_wid=5, stretch_len=1)

# paddle b
paddleb = turtle.Turtle()
paddleb.shapesize(stretch_wid=5, stretch_len=1)

# ball
ball = turtle.Turtle()
ball.dx = 0.2
ball.dy = 0.2

# score
scorea = 0
scoreb = 0

# pen
pen = turtle.Turtle()
pen.goto(-10, 280)
pen.write('Player A: {} PlayerB: {}'.format(scorea, scoreb), align = 'center', font = ('Courier', 12, 'normal'))

pad_a_up = False
pad_a_down = False
pad_b_up = False
pad_b_down = False
y = 0

# function
def padaupon():
    global pad_a_up
    pad_a_up = True

def padadownon():
    global pad_a_down
    pad_a_down = True

def padbupon():
    global pad_b_up
    pad_b_up = True

def padbdownon():
    global pad_b_down
    pad_b_down = True

def padaupoff():
    global pad_a_up
    pad_a_up = False

def padadownoff():
    global pad_a_down
    pad_a_down = False

def padbupoff():
    global pad_b_up
    pad_b_up = False

def padbdownoff():
    global pad_b_down
    pad_b_down = False

# keyboard binding

wn.onkey(padaupon, 'w')
wn.onkey(padadownon, 's')
wn.onkey(padbupon, 'Up')
wn.onkey(padbdownon, 'Down')

wn.onkeyrelease(padaupoff, 'w')
wn.onkeyrelease(padadownoff, 's')
wn.onkeyrelease(padbupoff, 'Up')
wn.onkeyrelease(padbdownoff, 'Down')

# screen loop
while (scorea < 3) or (scoreb < 3):

    # move the ball
    ball.setx(ball.xcor() + ball.dx)
    ball.sety(ball.ycor() + ball.dy)

    # border checking
    if ball.ycor() > 290:
        ball.dy *= -1

    if ball.ycor() < -285:    
        ball.dy *= -1

    if ball.xcor() > 385:
        ball.goto(0, 0)
        ball.dx *= -1
        scorea += 1
        pen.write('Player A: {} PlayerB: {}'.format(scorea, scoreb), align = 'center', font = ('Courier', 12, 'normal'))

    if ball.xcor() < -390:
        ball.goto(0, 0)
        ball.dx *= -1
        scoreb += 1
        pen.write('Player A: {} PlayerB: {}'.format(scorea, scoreb), align = 'center', font = ('Courier', 12, 'normal'))

    # paddle colision
    if (ball.xcor() > 340 and ball.xcor() < 350) and (ball.ycor() < paddleb.ycor() + 40 and ball.ycor() > paddleb.ycor() - 40):
        ball.dx *= -1

    if (ball.xcor() < -340 and ball.xcor() > -350) and (ball.ycor() < paddlea.ycor() + 40 and ball.ycor() > paddlea.ycor() - 40):
        ball.dx *= -1

    # pad moves
    if pad_a_up:
        y = paddlea.ycor()
        y += 20
    if pad_a_down:
        y = paddlea.ycor()
        y -= 20
    if pad_b_up:
        y = paddleb.ycor()
        y += 20
    if pad_b_down:
        y = paddleb.ycor()
        y -= 20```

Restriction of a subset everywhere continuously open, closed and bounded and uniform continuity.

Let $ f: Bbb R longrightarrow Bbb R $ to be a continuous function everywhere arbitrary. Let $ I subseteq Bbb R $ to be an interval. What can we say about the uniform continuity of $ f $ sure $ I $ or $ I $ is it respectively open, closed and delimited?

For open and bounded cases, I can restrict the function everywhere continuous $ f (x) = x ^ 2 $ sure (0,1). $ then $ f $ is not uniformly continuous.

Now what can I do for closed intervals? Can I get the same kind of counterexamples. If this closed set is bounded, it is compact and we know that any continuous function on a compact set is uniformly continuous. So, if we want to have a counterexample, we have to work with closed and unbounded sets of which one is $ Bbb R $ himself and the same function $ f (x) = x ^ 2 $ will work for this case too. So we are done with all the cases.

Is my reasoning correct? Anyone please check it.

Thank you so much.

Is there any code I can enter in my URL that will allow my YouTube video to play continuously without exceeding time? like automatic refresh or automatic reload

when you try to stream live video for display using your tube, the timer runs until the next day Is there any code I can enter in the camera? URL that will allow the video to play continuously without stopping? similar to having autoplay (? autoplay = 1) in the URL

mesh – How to solve a wave equation with finite elements when the properties of materials vary continuously over a region

I solve the one – dimensional wave equation on regions where the mass modulus (and thus the wave velocity) varies continuously over a region. The current version seems to assume that the properties of the material are constant on a FEM element. Some publications suggest that isoparametric elements can help model regions in which material properties change continuously. Can you suggest how to model regions where the properties of materials vary continuously?

In the wave equation code I use, kappa and rho can vary from one element to another. The code is as follows:

eqn = 1/(Kappa)(x) D(u(t, x), {t, 2}) + 
Div(-(Rho)(x)*Grad(u(t, x), {x}), {x}) == 
1/(Kappa)(x)*10*Exp(-50 (x^2))*Sin(2 (Pi) f t) + 
NeumannValue(0, x == 0) + NeumannValue(-Derivative(1, 0)(u)(t, x), x == 
ic = {u(0,x) == 0, Derivative(1, 0)(u)(0, x) == 0};

real analysis – Uniform convergence of a family of functions continuously parameterized

Let $ (X, d) $ to be a metric space, and let $ F: X times (0, B) to mathbb {R} $ to be a function. My question is the following:

What does it mean for $ F ( cdot, t) $ converge uniformly $ t to B $?

Equally, we can think of $ F $ as a family of functions $ f_t: X to mathbb {R} $ Defined by
begin {align}
f_t (x): = F (x, t), qquad forall x in X
end {align}

continuously set by $ t in (0, B) $. If I am correct, then the question is equivalent to asking about

What does it mean for the family $ {f_t } _ {t in (0, B)} $ converge uniformly $ t to B $?

I ask this question because uniform convergence is usually defined for a sequence of functions $ {f_n } _ {n in mathbb {N}} $and, as far as I could find, there is no reference that has an explicit answer to my questions above. I wonder if this is because such a generalization (from a sequence of functions to a continuous family of functions) is actually easy and left to readers.

Keeping this in mind, I therefore make the following assumption: Choose a sequence $ {t_n } _ {n in mathbb {N}} $ in $ (0, B) $ such as $ t_n to B $ as $ n to infty $. So let's consider the sequence $ f_n: = f_ {t_n} $. We say that $ {f_t } _ {t in (0, B)} $ converges uniformly $ t to B $ if $ {f_n } _ {n in mathbb {N}} $ converges uniformly $ n to mathbb {B} $.

I am not convinced of that, however. A major problem to be solved is to show that the definition is independent of the choice of the sequence. $ {t_n } $. However, even if it is not a big problem, I feel that something is missing.

All comments, suggestions and answers are welcome and are greatly appreciated. In particular, if there is a reference that explicitly gives the definition, please also let me know.

Customized Masterpage – Continuously Loaded Web Parts

Our organization runs a SharePoint 2013 cloud service hosted by Microsoft as our intranet. It was originally created by a consultant, who created two "custom" Web Parts for the site. One is a calendar display and the other is a search bar / quick links.

These two web components will no longer be loaded correctly (just show a rotating wheel) on the main / home page. They seem to work on other pages of the site.

No permission settings have been changed and these elements are embedded in the pages of the main site. Other browsers have been tried with those outside of the organization (to eliminate any firewall issues).

Any suggestions for solving this problem?

* Warning: I am not a SharePoint expert, please be kind

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nikon – How can I shoot continuously at 10-second intervals on my CoolPix p900?

According to the Nikon Coolpix D900 user manual, there are only 2 ways to capture a snapshot with the Coolpix P900: using the Timelapse movie capture or the interval timer.

Timelapse Movie

The P900 can record small video clips of 10 seconds in 1080p by taking up to 300 photos at different intervals (between 2 seconds and 36 seconds). See the user manual on page 97 for details on operations.
This can be useful for sharing the timelapse in video format for immediate viewing. However, the captured images are carved in stone. It is difficult to retouch in post-production with photo tools, because you will need to extract each image in jpeg format. In addition, jpeg is a pretty compelling format for retouching.

Interval timer

you can use the interval timer (Page 153). This method allows you to take full quality photos at scheduled intervals. The user manual says nothing about the value of the minimum interval.

If what you say is correct, the intervals can not be less than 30 seconds. I would like to check the firmware update first. I think there is little hope that this solves the problem, but we never know it.

Unlike digital SLR cameras, this camera does not allow the use of an external intervalometer that could bypass the limitations of the camera. In addition, the mobile application coupled with the P900 (ie Wireless Mobile Utility) prohibits the use of the timer at continuous intervals.

All in all, if you want 10-second intervals for your timelapse shooting, you will need to use the Timelapse Movie capture option and manage it in the camera (white balance, color, contrast, etc.) and take into account the limitations of the camera. If you do it very often, it may be time to switch to DSLR …