he mentioned to copy the tide charts for your fishing days than paste it into note pad or your choice of program than simply print it off of course your not going to need everyday unless your a mad keen fisherman lol so it should be pretty easy
I have a chart showing tide at 1h intervals throw out the day (the tides move forward every day by approx 1h). I need to show all the time at I hour individual on a certain day The HW times are not always on the hour ie 11:42 HW on Monday 12:45HW on Tuesday a day I will need to display all the times + & - 1-hour individual hour Each day will have Data for High Water on that day I have been doing this by hand in a Word doc but it's easy to make mistakes I can do most of the excel without any problems but at some point, We will have HW late in the day or early in the day I need it to round it over to the next day or round it back to the day before.IE 3:45 am (on Monday) -5 hours is 23:45 (on Sunday) how do I get Excel to display the time correctly The HW time for each day will be entered in a cell each hour option will be in other cells will also be -6,-5,-4,-3,-2,-1,0 (HW) then +1,+2,+3,+4,+5,+6 so the information will all be in the table Once I have the Table set up it should be easy to just enter HW information for a certain time and date ant the 1-hour intervals should be displayed the time on that day for each hour.
A Rising Tide Distribution (RTD) is commonly used by courts to distribute recovered assets to defrauded investors. Money is disbursed in a fashion that leaves as many investors as possible with the same percentage recovery of their total investment, after consideration for any prior distributions. The name is an analogy to a rising tide lifting boats on a beach.
The data is organised into tide stations with each station containing up to 3 types of tide data. Each data type contains the actual data as 1 or more csv files, as well as a description file explaining how the csv files are formatted. There is also additional information about the site such as the tide gauges latitude and longitude. From 2020 the description is included in the downloadable archived interval recording file.
When you import an .ics file, you get a snapshot of the events in the calendar at the time of import. Your calendar doesn't refresh the imported events automatically -- even if the calendar's owner makes an update. This is a good way to add events to your existing calendar that aren't going to change, like tide tables or phases of the moon.
davda When you import an .ics file, you get a snapshot of the events in the calendar at the time of import. Your calendar doesn't refresh the imported events automatically -- even if the calendar's owner makes an update. This is a good way to add events that aren't going to change to your existing calendar, like tide tables, or phases of the moon.
Calculating tidal data manually using some paper form is error-prone. Wrong results are often caused by arithmetic errors creeping in whilst performing tedious calculations, by read or clerical errors and by insertion of wrong data or of correct data in the wrong field of the paper form. The Tidal Prediction Worksheet (TPW) is an EXCEL 2010 based spreadsheet to calculate tidal data for ports using the Admiralty Tide Table (ATT) method. After insertion of data from the ATT, the tides at a secondary port are computed by the TPW. For calculating the time required for meeting a given height at a port and the height at a port at a given time, the tide curves of several standard ports are included in the TPW. For standard ports not supported by the TPW, time and height are estimated by a method similar to the Rule of the Twelfths. Alternatively, a user may obtain the required data from the tide curve of the ATT to insert it into the TPW. Further manual activities, like drawing diagrams etc., are not required.
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Hi There I am very new to Mathematica and having issues just with importing time series data for tides and then looking for guidance on how to analyze it. I have data in Excel (attached) for three time series of measured tide data from three gauge stations; two of them measured at my site (the "Barge" and "Slough" stations) and the third is a NOAA government tide control station in the third worksheet named "Control". My goal is to calculate tide statistics (i.e. MHHW, MHW etc) at my site by reckoning (linear regression) of the short term measured data from my two stations back to the NOAA control station with many years of tide data so better statistics. One import issue is that my measured stations (Barge and Slough) have their date/time in one column in Excel and in the NOAA station, they come in two separate columns. I can do this in Excel but wanting to learn Mathematica better to automate the process which is slow in Excel.
I want to import each dataset and plot them together. Then the part I really could use guidance with is that I have to match each of the four unequal daily tides from the site stations against the control station. The difference in time is about 1 to 2 hours. In other words, I have four tides a day (higher high, high, low and lower low) and I want to extract the matching tides for each measured site against the control site so I would have eight datasets; HHW, HW, LW, LLW for barge and control and the slough and control sites. Is there a way to identify peaks and lows and match them and then extract the data into datasets? (in Excel I manually inspect and match them up which is very slow) Finally, I need to plot the 8 datasets and then do a linear regression and calculate variance etc from the best fit line.
To find the lowest tide on a Monday, given a set of data with many days of high and low tides, you can use an array formula based on the IF and MIN functions. In the example shown, the formula in I6 is:
Where the worksheet contains the following named ranges: date (B5:B124), day (C5:C124), time (D5:D124), pred (E5:E124), tide (F5:F124).
The key thing to notice here is only values associated with Monday and low tide survive the trip through the nested IFs. The other values have been replaced with FALSE. In other words, we are using the double IF structure to "throw away" values we aren't interested in.
Here, we run through the same conditional tests we applied above to restrict processing to Monday low tides only. However, we apply one more test to restrict results to the minimum value now in I6, and we use a slightly simpler syntax based on boolean logic to apply criteria. We have three separate expressions, each testing one condition:
The formula to retrieve the time of the lowest Monday tide is almost the same as the formula to get the date. The only difference is that the named range time is provided to INDEX instead of date. The formula in I8 is:
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The nature of the tide at any place can best be determined by observation. The predictions in tide tables and the tidal data on nautical charts are based upon detailed observations at specific locations, instead of theoretical predictions.
Tidal elevations are usually observed with a continuously recording gage. A year of observations is the minimum length desirable for determining the harmonic constants used in prediction. For establishing mean sea level and long-term changes in the relative elevations of land and sea, as well as for other special uses, observations have been made over periods of 20, 30, and even 120 years at important locations. Observations for a month or less will establish the type of tide and suffice for comparison with a longer series of observations to determine tidal differences and constants.
Mathematically, the variations in the lunar and solar tide-producing forces, such as those due to changing phase, distance, and declination, are considered as separate constituent forces, and the harmonic analysis of observations reveals the response of each constituent of the tide to its corresponding force. At any one place this response remains constant and is shown for each constituent by harmonic constants which are in the form of a phase angle for the time relation and an amplitude for the height. Harmonic constants are used in making technical studies of the tide and in tidal predictions on computers. The tidal predictions in most published tide tables are produced by computer.
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